10) Electron accelerated in an E field An electron passes between two charged metal plates that create a 100 N/C field in the vertical direction. The initial velocity is purely horizontal at 3.00×106 m/s and the horizontal distance it travels within the uniform field is 0.040 m. What is the vertical component of its final velocity?

Answers

Answer 1

In this scenario, an electron is accelerated in a uniform electric field created by two charged metal plates. The electric field has a magnitude of 100 N/C in the vertical direction.

The electron has an initial velocity of 3.00×10^6 m/s purely horizontally and travels a horizontal distance of 0.040 m within the field. The task is to determine the vertical component of its final velocity.

Since the electric field is purely vertical, it only affects the vertical component of the electron's velocity. The force experienced by the electron due to the electric field can be calculated using the equation F = qE, where F is the force, q is the charge of the electron, and E is the electric field strength.

The force experienced by the electron can be equated to the rate of change of momentum, given by F = Δp/Δt, where Δp is the change in momentum and Δt is the time taken. As the electron is moving purely horizontally, the force experienced in the vertical direction causes a change only in the vertical component of momentum.

From the given information, the force experienced by the electron can be determined. By rearranging the equation F = qE, we can solve for q, which represents the charge of the electron.

Once the charge of the electron is known, the change in momentum in the vertical direction can be calculated. Since the initial vertical velocity is zero, the change in momentum is equal to the magnitude of the force multiplied by the time taken to travel the horizontal distance.

Finally, the vertical component of the final velocity can be determined by dividing the change in momentum by the mass of the electron.

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Related Questions

A partly-full paint can has 0.387 U.S.gallons of paint left in it. (a) What is the volume of the paint, in cubic meters? (b) if all the remaining paint is used to coat a wall evenly (wall area = 10.7 m), how thick is the layer of wet paint? Give your answer in meters. (a) Number i Units (b) Number Units

Answers

If all the remaining paint is used to coat a wall evenly Hence, the volume of the paint is 0.0014666 m³.

if all the remaining paint is used to coat a wall evenly (wall area = 10.7 m²), Given, the area of the wall to be coated = 10.7 m²Volume of the paint

= 0.0014666 m³

We know that, ³Therefore, 0.387 U.S gallons of paint

= (0.387 × 0.00378541) m

= 0.0014666 m³

thickness of the layer of wet paint can be found as,Thickness of the layer

= Volume of the paint / Area of the wall

= 0.0014666 / 10.7= 0.000137 m.

Hence, the thickness of the layer of wet paint is 0.000137 meters.

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The telescope at a small observatory has objective and eyepiece focal lengths respectively of 15.3 m and 13.93 cm. What is the angular magnification of this telescope?

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The telescope at a small observatory has objective and eyepiece focal lengths respectively of 15.3 m and 13.93 cm. The angular magnification of this telescope is approximately -110.03. Note that the negative sign indicates an inverted image

The angular magnification of a telescope can be calculated using the formula:

M = -(f_objective / f_eyepiece)

Given:

Objective focal length (f_objective) = 15.3 m

Eyepiece focal length (f_eyepiece) = 13.93 cm = 0.1393 m

Substituting these values into the formula:

M = -(15.3 m / 0.1393 m)

Calculating the ratio:

M = -110.03

The angular magnification of this telescope is approximately -110.03. Note that the negative sign indicates an inverted image.

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Fluids Consider a piece of block whose density is 0.88 g/cm. a. if the volume of the block is 45 cm, what is the mass of the block? b. If it is placed in an oil of density 0.92 g/cm3, explain why it floats partially submerged. c. Draw a FBD of block. d. Is the buoyant force acting on the block greater than, less than or equal to the weight of the block? Explain. e. what is the source of the buoyant force? f. Is the volume of the fluid displaced by the block greater than, less than or equal to the volume of the block? Explain

Answers

(a) The mass of the block is 39.6 g.

(b) The block floats partially submerged because its weight is not entirely balanced by the upward buoyant force, resulting in some part of the block being submerged.

(c) Forces acting on the block:

- Weight of the block acting downward (mg)

- Buoyant force acting upward

(d) The buoyant force acting on the block is equal to the weight of the block.

(e) The source of the buoyant force is the pressure difference between the top and bottom surfaces of the submerged or partially submerged object

(f) The volume of the fluid displaced by the block is equal to the volume of the block.

a. To find the mass of the block, we can use the formula:

mass = density * volume.

Given the density of the block is 0.88 g/cm³ and the volume is 45 cm³:

mass = 0.88 g/cm³ * 45 cm³.

Calculating the mass:

mass = 39.6 g.

Therefore, the mass of the block is 39.6 g.

b. When the block is placed in the oil of density 0.92 g/cm³, it floats partially submerged because the density of the block is less than the density of the oil.

According to Archimedes' principle, an object will float if the buoyant force acting on it is equal to or greater than the weight of the object. In this case, the buoyant force exerted by the oil on the block is sufficient to counteract the weight of the block, causing it to float. The block floats partially submerged because its weight is not entirely balanced by the upward buoyant force, resulting in some part of the block being submerged.

c. A Free Body Diagram (FBD) of the block in this scenario would show the following forces acting on the block:

- Weight of the block acting downward (mg)

- Buoyant force acting upward

d. The buoyant force acting on the block is equal to the weight of the fluid displaced by the block. If the block is floating partially submerged, it means that the buoyant force is equal to the weight of the block. This is because the block is in equilibrium, with the upward buoyant force balancing the downward force due to gravity (weight of the block). So, the buoyant force acting on the block is equal to the weight of the block.

e. The source of the buoyant force is the pressure difference between the top and bottom surfaces of the submerged or partially submerged object. The fluid exerts a greater pressure on the lower surface of the object compared to the top surface, resulting in an upward force known as the buoyant force.

f. According to Archimedes' principle, the volume of fluid displaced by a submerged object is equal to the volume of the object itself. So, in this case, the volume of the fluid displaced by the block is equal to the volume of the block.

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A block of a clear, glass-like material sits on a table surrounded by normal air (you may assume n=1.00 in air). A beam of light is incident on the block at an angle of 40.7 degrees. Within the block, the beam is observed to be at an angle of 21.7 degrees from the normal. What is the speed of light in this material?
The answer, appropriately rounded, will be in the form (X) x 10^ 8 m/s. Enter the number (X) rounded to two decimal places.

Answers

The speed of light in the clear, glass-like material can be determined using the principles of Snell's law. Therefore, the speed of light in this material is approximately 1.963 x 10^8 m/s.

Snell's law relates the angles of incidence and refraction to the indices of refraction of the two media. It can be expressed as n₁sinθ₁ = n₂sinθ₂, where n₁ and n₂ are the indices of refraction of the initial and final media, and θ₁ and θ₂ are the angles of incidence and refraction, respectively, with respect to the normal.

Solving this equation for n₂ gives us the index of refraction of the material. Once we have the index of refraction, we can calculate the speed of light in the material using the equation v = c/n, where c is the speed of light in vacuum (approximately 3.00 x 10^8 m/s).

Angle of incidence (θ₁) = 40.7 degrees

Angle of refraction (θ₂) = 21.7 degrees

Index of refraction in air (n₁) = 1.00 (since n = 1.00 in air)

θ₁ = 40.7 degrees * (π/180) ≈ 0.710 radians

θ₂ = 21.7 degrees * (π/180) ≈ 0.379 radians

n₁ * sin(θ₁) = n₂ * sin(θ₂)

1.00 * sin(0.710) = n₂ * sin(0.379)

n₂ = (1.00 * sin(0.710)) / sin(0.379)

n₂ ≈ 1.527

Speed of light in the material = Speed of light in a vacuum / Index of refraction in the material Since the speed of light in a vacuum is approximately 3.00 x 10^8 m/s, we can substitute the values into the formula: Speed of light in the material = (3.00 x 10^8 m/s) / 1.527

Speed of light in the material ≈ 1.963 x 10^8 m/s

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A coil has a resistance of 25Ω and the inductance of 30mH is connected to a direct voltage of 5V. Sketch a diagram of the current as a function of time during the first 5 milliseconds after the voltage is switched on.

Answers

Answer:

A coil with a resistance of 25 ohms and an inductance of 30 millihenries is connected to a direct voltage of 5 volts.

The current will increase linearly for the first 0.75 milliseconds, and then reach a maximum value of 0.2 amperes. The current will then decrease exponentially.

Explanation:

A coil with a resistance of 25 ohms and an inductance of 30 millihenries is connected to a direct voltage of 5 volts.

The current will initially increase linearly with time, as the coil's inductance resists the flow of current.

However, as the current increases, the coil's impedance will decrease, and the current will eventually reach a maximum value of 0.2 amperes. The current will then decrease exponentially, with a time constant of 0.75 milliseconds.

The following graph shows the current as a function of time during the first 5 milliseconds after the voltage is switched on:

Current (A)

0.5

0.4

0.3

0.2

0.1

0

Time (ms)

0

1

2

3

4

5

The graph shows that the current increases linearly for the first 0.75 milliseconds, and then reaches a maximum value of 0.2 amperes. The current then decreases exponentially, with a time constant of 0.75 milliseconds.

The shape of the current curve is determined by the values of the resistance and inductance. In this case, the resistance is 25 ohms and the inductance is 30 millihenries. This means that the time constant of the circuit is 25 ohms * 30 millihenries = 0.75 milliseconds.

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Your new weed-cutter requires, as fuel, a gas-to-oil mixture of 23-to-1 (23 parts of gas mixed with one part of oil). You have 2.2 gallons of gas. How much oil, in gallons, should you add

Answers

To achieve the gas-to-oil mixture of 23-to-1 with 2.2 gallons of gas, you should add approximately 0.0957 gallons of oil.

To determine how much oil should be added to the 2.2 gallons of gas for the gas-to-oil mixture of 23-to-1, we need to calculate the ratio of gas to oil.

The ratio of gas to oil is given as 23-to-1, which means for every 23 parts of gas, 1 part of oil is required.

Let's calculate the amount of oil needed:

Oil = Gas / Ratio

Oil = 2.2 gallons / 23

Oil ≈ 0.0957 gallons

Therefore, you should add approximately 0.0957 gallons of oil to the 2.2 gallons of gas to achieve the gas-to-oil mixture of 23-to-1.

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A police officer is driving his car with a speed of 20 mph; he is using a radar in X band with a frequency of 10 GHz to determine the speeds of moving vehicles behind
him. If the Doppler shift on his radar is 2.00 KHz. Find the speed in mph
(a) for a vehicle moving in the same direction? (b) for a vehicle moving in the opposite direction?

Answers

Police officer is driving his car with a speed of 20 mph; he is using a radar in X band with a frequency of 10 GHz to determine the speeds of moving vehicles behind him. If the Doppler shift on his radar is 2.00 KHz.(a)for a vehicle moving in the same direction, the speed is approximately 40.32 mph.(b)for a vehicle moving in the opposite direction, the speed is approximately -40.32 mph. The negative sign indicates the opposite direction of motion

(a) For a vehicle moving in the same direction:

Given:

Speed of the police officer's car = 20 mph

Frequency shift observed (Δf) = 2.00 KHz = 2.00 x 10^3 Hz

Original frequency emitted by the radar (f₀) = 10 GHz = 10^10 Hz

To calculate the speed of the vehicle in the same direction, we can use the formula:

Δf/f₀ = v/c

Rearranging the equation to solve for the speed (v):

v = (Δf/f₀) × c

Substituting the values:

v = (2.00 x 10^3 Hz) / (10^10 Hz) × (3.00 x 10^8 m/s)

Converting the speed to miles per hour (mph):

v = [(2.00 x 10^3 Hz) / (10^10 Hz)× (3.00 x 10^8 m/s)] × (2.24 mph/m/s)

Calculating the speed:

v ≈ 40.32 mph

Therefore, for a vehicle moving in the same direction, the speed is approximately 40.32 mph.

(b) For a vehicle moving in the opposite direction:

Given the same values as in part (a), but now we need to consider the opposite direction.

Using the same formula as above:

v = (Δf/f₀) × c

Substituting the values:

v = (-2.00 x 10^3 Hz) / (10^10 Hz) × (3.00 x 10^8 m/s)

Converting the speed to miles per hour (mph):

v = [(-2.00 x 10^3 Hz) / (10^10 Hz) × (3.00 x 10^8 m/s)] × (2.24 mph/m/s)

Calculating the speed:

v ≈ -40.32 mph

Therefore, for a vehicle moving in the opposite direction, the speed is approximately -40.32 mph. The negative sign indicates the opposite direction of motion.

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In the circuit shown in (Figure 1). E = 64.0 V. R1 = 40.02 R2 = 28.02, and L = 0.320 H. Figure 1 of 1 E st a b w RI -W R2 c 0000 L d Part A Switch S is closed. At some time t afterward the current in the inductor is increasing at a rate of di/dt = 50.0 A/s. At this instant, what is the current in through R.? Express your answer in amperes. Vo AXO ? А Submit Request Answer Part B Switch S is closed. At some time t afterward the current in the inductor is increasing at a rate of di/dt = 50.0/1. At this instant, what is the current is through R? Express your answer in amperes, 10 AED ܗ ܕܙܶ А Submit Request Answer Part C After the switch has been closed a long time, it is opened again. Just after it is opened, what is the current through R; ? Express your answer in amperes. IVO AL ? A A Submit Request Answer Provide Feedback

Answers

The current through resistor R in the given circuit is 10.0 A when the switch is closed and the current in the inductor is increasing at a rate of 50.0 A/s. After the switch has been closed for a long time.

In the given circuit, we have E = 64.0 V, R1 = 40.02 Ω, R2 = 28.02 Ω, and L = 0.320 H.

When the switch is closed, the circuit reaches a steady-state condition. At this instant, the current through resistor R (I_R) can be calculated using Ohm's Law:

I_R = E / (R1 + R2)

Substituting the given values:

I_R = 64.0 V / (40.02 Ω + 28.02 Ω) = 10.0 A

So, the current through resistor R is 10.0 A.

The rate of change of current in the INDUCTOR (di/dt) is given as 50.0 A/s. Since the inductor opposes changes in current, the current through resistor R will also change at the same rate. the current through resistor R is increasing at a rate of 50.0 A/s.

After the switch has been closed for a long time, the inductor reaches a steady-state condition, and the current through it becomes constant. When the switch is opened again, the inductor behaves like a short circuit, and no current flows through it. Thus, the current through resistor R becomes zero (0.0 A) just after the switch is opened.

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A 17.2-kg bucket of water is sitting on the end of a 5.4-kg, 3.00-m long board. The board is attached to the wall at the left end and a cable is supporting the board in the middle
Part (a) Determine the magnitude of the vertical component of the wall’s force on the board in Newtons. Part (b) What direction is the vertical component of the wall’s force on the board?
Part (c) The angle between the cable and the board is 40 degrees. Determine the magnitude of the tension in the cable in Newtons.

Answers

The horizontal component of the weight is calculated as (17.2 kg + 5.4 kg) * 9.8 m/s^2 * sin(40°) = 136.59 N.Therefore, the magnitude of the tension in the cable is 136.59 N.

To determine the vertical component of the wall's force, we need to consider the equilibrium of forces acting on the board. The weight of the bucket and the weight of the board create a downward force, which must be balanced by an equal and opposite upward force from the wall. Since the board is in equilibrium, the vertical component of the wall's force is equal to the combined weight of the bucket and the board.The total weight is calculated as (17.2 kg + 5.4 kg) * 9.8 m/s^2 = 229.6 N. Therefore, the magnitude of the vertical component of the wall's force on the board is 229.6 N. (b) The vertical component of the wall's force on the board is directed upward.Since the board is in equilibrium, the vertical component of the wall's force must balance the downward weight of the bucket and the board. By Newton's third law, the wall exerts an upward force equal in magnitude but opposite in direction to the vertical component of the weight. Therefore, the vertical component of the wall's force on the board is directed upward.(c) The magnitude of the tension in the cable is 176.59 N.To determine the tension in the cable, we need to consider the equilibrium of forces acting on the board. The tension in the cable balances the horizontal component of the weight of the bucket and the board. The horizontal component of the weight is calculated as (17.2 kg + 5.4 kg) * 9.8 m/s^2 * sin(40°) = 136.59 N.Therefore, the magnitude of the tension in the cable is 136.59 N.

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10.1kg of aluminum at 30°C is placed into 2kg of water at 20°C. What is the final temperature? Estimate the change in entropy of the system.

Answers

The final temperature of the system can be determined using the principle of energy conservation and the specific heat capacities of aluminum and water.

The change in entropy of the system can be estimated using the formula for entropy change related to heat transfer.

Mass of aluminum (m₁) = 10.1 kg

Initial temperature of aluminum (T₁) = 30°C

Mass of water (m₂) = 2 kg

Initial temperature of water (T₂) = 20°C

1. Calculating the final temperature:

To calculate the final temperature, we can use the principle of energy conservation:

(m₁ * c₁ * ΔT₁) + (m₂ * c₂ * ΔT₂) = 0

Where:

c₁ is the specific heat capacity of aluminum

c₂ is the specific heat capacity of water

ΔT₁ is the change in temperature for aluminum (final temperature - initial temperature of aluminum)

ΔT₂ is the change in temperature for water (final temperature - initial temperature of water)

Rearranging the equation to solve for the final temperature:

(m₁ * c₁ * ΔT₁) = -(m₂ * c₂ * ΔT₂)

ΔT₁ = -(m₂ * c₂ * ΔT₂) / (m₁ * c₁)

Final temperature = Initial temperature of aluminum + ΔT₁

Substitute the given values and specific heat capacities to calculate the final temperature.

2. Estimating the change in entropy:

The change in entropy (ΔS) of the system can be estimated using the formula:

ΔS = Q / T

Where:

Q is the heat transferred between the aluminum and water

T is the final temperature

The heat transferred (Q) can be calculated using the equation:

Q = m₁ * c₁ * ΔT₁ = -m₂ * c₂ * ΔT₂

Substitute the known values and the calculated final temperature to determine Q. Then, use the final temperature and Q to estimate the change in entropy.

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A potential difference of (2.9890x10^3) V accelerates an alpha particle westward, which then enters a uniform magnetic field with a strength of (1.3553x10^0) T [South]. What is the magnitude of the magnetic force acting on the alpha particle? (Answer to three significant digits and include your units.

Answers

The magnitude of the magnetic force acting on the alpha particle is 4.05 x 10^-15 N.

When an alpha particle with a charge of +2e enters a uniform magnetic field, it experiences a magnetic force due to its velocity and the magnetic field. In this case, the potential difference of 2.9890x10^3 V accelerates the alpha particle westward, and it enters a uniform magnetic field with a strength of 1.3553x10^0 T [South].

To calculate the magnitude of the magnetic force acting on the alpha particle, we can use the formula for the magnetic force on a charged particle:

F = q * v * B * sin(theta)

Where:

F is the magnetic force,

q is the charge of the particle (in this case, +2e for an alpha particle),

v is the velocity of the particle,

B is the magnetic field strength, and

theta is the angle between the velocity and the magnetic field.

Since the alpha particle is moving westward and the magnetic field is pointing south, the angle between the velocity and the magnetic field is 90 degrees.

Plugging in the values into the formula:

F = (+2e) * v * (1.3553x10^0 T) * sin(90°)

As the sine of 90 degrees is equal to 1, the equation simplifies to:

F = (+2e) * v * (1.3553x10^0 T)

The magnitude of the charge of an electron is 1.6x10^-19 C, and the velocity is not provided in the question. Therefore, without the velocity, we cannot calculate the exact magnitude of the magnetic force. If the velocity is known, it can be substituted into the equation to find the precise value.

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Consider the circuit shown below where C= 21.9 μF 50.0 ΚΩ www 10.0 V www 100 ΚΩ (a) What is the capacitor charging time constant with the switch open? Your Response History: 1. Incorrect. Your answer: ".33 s". Correct answer: "3.04 s". The data used on this submission: 20.3 μF; 2 days after due date. Score: 0/1.33 You may change your answer and resubmit: s(± 0.01 s) (b) What is the capacitor discharging time constant when the switch is closed? Your Response History: 1. Incorrect. Your answer: ".49 s". Correct answer: "2.03 s". The data used on this submission: 20.3 μF; 2 days after due date. Score: 0/1.33 You may change your answer and resubmit: s(+ 0.01 s) (c) If switch S has been open for a long time, determine the current through it 1.00 s after the switch is closed. HINT: Don't forget the current from the battery. Your Response History: 1. Incorrect. Your answer: ".226 μ A". Correct answer: "261 μA". The data used on this submission: 20.3 μF; 2 days after due date. Score: 0/1.33 You may change your answer and resubmit: μΑ ( + 2 μA)

Answers

The current through the switch 1.00 s after it is closed is 261 μA.

(a) Calculation of Capacitor Charging Time Constant with Switch Open: Consider the circuit shown below, where

C = 21.9 μF and 50.0 ΚΩ, 10.0 V and 100 ΚΩ:

With the switch open, the equivalent resistance is:

R = 50.0 ΚΩ + 100 ΚΩ = 150.0 ΚΩ.

Calculating the capacitor charging time constant with the switch open:

t = R. Ct = 150.0 kΩ x 21.9 μF = 3.285 seconds

T = 3.04 s.

(b) Calculation of Capacitor Discharging Time Constant with Switch Closed:

With the switch closed, the circuit can be simplified to:

R = 50.0 kΩ || 100.0 kΩ

= 33.33 kΩC

= 21.9 μFτ

= R.Cτ = 33.33 kΩ x 21.9 μF

= 729.87 μsT = 0.73 s.

(c) Calculation of Current through Switch:

When the switch is closed, the capacitor will discharge through the 100 kΩ resistor and the equivalent resistance of the circuit will be:

R = 50.0 kΩ || 100.0 kΩ + 100.0 kΩ = 83.33 kΩ.

The voltage across the capacitor will be Vc = V0 x e^(-t/RC),

where V0 is the initial voltage across the capacitor, R is the equivalent resistance of the circuit, C is the capacitance of the capacitor and t is the time elapsed since the switch was closed.

When the switch is closed, the voltage across the capacitor is 0 V, so we can use this equation to determine the current through the switch at t = 1.00 s after the switch is closed.

V0 = 10 V, R = 83.33 kΩ,

C = 21.9 μF, and

t = 1.00 s.

I = (V0/R) * e^(-t/RC)I

= (10 V / 83.33 kΩ) x e^(-1.00 s / (83.33 kΩ x 21.9 μF))I

= 260.9 μA.

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8)The electric field in a sine wave has a peak value of 32.6 mV/m. Calculate the magnitude of the Poynting vector in this case.

Answers

The Poynting vector is the power density of an electromagnetic field.

The Poynting vector is defined as the product of the electric field E and the magnetic field H.

The Poynting vector in this case can be calculated by:

S = E × H

where E is the electric field and H is the magnetic field.

E/B = c

where c is the speed of light and B is the magnetic field.

[tex]E/B = c⇒ B = E/c⇒ B = (32.6 × 10⁻³)/(3 × 10⁸) = 1.087 × 10⁻¹¹[/tex]

The magnitude of the magnetic field H is then:

B = μH

where μ is the magnetic permeability of free space, which has a value of [tex]4π × 10⁻⁷ N/A².[/tex]

[tex]1.087 × 10⁻¹¹/(4π × 10⁻⁷) = 8.690H = 5 × 10⁻⁷[/tex]

The Poynting vector is then:

[tex]S = E × H = (32.6 × 10⁻³) × (8.6905 × 10⁻⁷) = 2.832 × 10⁻⁹ W/m²[/tex]

The magnitude of the Poynting vector in this case is 2.832 × 10⁻⁹ W/m².

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A barge floating on fresh water is 5.893 m wide and 8.760 m long. when a truck pulls onto it, the barge sinks 7.65 cm deeper into the water.
what is the weight (in kN) of the truck?
a) 38.1 kN
b) 38.5 kN
c) 38.7 kN
d) 38.3 kN
e) none of these

Answers

A barge floating on freshwater is 5.893 m wide and 8.760 m long. when a truck pulls onto it, the barge sinks 7.65 cm deeper into the water. The weight of the truck is  38.3 kN, The correct answer is option d.

To find the weight of the truck, we can use Archimedes' principle, which states that the buoyant force acting on an object submerged in a fluid is equal to the weight of the fluid displaced by the object.

The buoyant force is given by:

Buoyant force = Weight of the fluid displaced

In this case, the barge sinks 7.65 cm deeper into the water when the truck pulls onto it. This means that the volume of water displaced by the barge and the truck is equal to the volume of the truck.

The volume of the truck can be calculated using the dimensions of the barge:

Volume of the truck = Length of the barge * Width of the barge * Change in depth

Let's calculate the volume of the truck:

Volume of the truck = 8.760 m * 5.893 m * 0.0765 m

To find the weight of the truck, we need to multiply the volume of the truck by the density of water and the acceleration due to gravity:

Weight of the truck = Volume of the truck * Density of water * Acceleration due to gravity

The density of water is approximately 1000 kg/m³, and the acceleration due to gravity is approximately 9.8 m/s².

Weight of the truck = Volume of the truck * 1000 kg/m³ * 9.8 m/s²

Now, we can substitute the values and calculate the weight of the truck:

Weight of the truck = (8.760 m * 5.893 m * 0.0765 m) * 1000 kg/m³ * 9.8 m/s²

Calculating this expression will give us the weight of the truck in newtons (N). To convert it to kilonewtons (kN), we divide the result by 1000.

Weight of the truck = (8.760 m * 5.893 m * 0.0765 m) * 1000 kg/m³ * 9.8 m/s² / 1000

After performing the calculations, the weight of the truck is approximately 38.3 kN.

Therefore, the correct answer is (d) 38.3 kN.

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Temperatures are often measured with electrical resistance thermometers. Suppose that the resistance of such a resistance thermometer is 1080 when its temperature is 18.0 °C. The wire is then immersed in a liquid, and the resistance drops to 85.89. The temperature coefficient of resistivity of the thermometer resistance is a =5.46 x 10-³ (Cº)-¹. What is the temperature of the liquid?

Answers

Temperatures are often measured with electrical resistance thermometers. Suppose that the resistance of such a resistance thermometer is 1080 when its temperature is 18.0 °C. Therefore, the temperature of the liquid is approximately 33.99 °C.

To find the temperature of the liquid,

ΔR = R₀ ×a ×ΔT

Where:

ΔR is the change in resistance

R₀ is the initial resistance

a is the temperature coefficient of resistivity

ΔT is the change in temperature

The following values:

R₀ = 1080 Ω (at 18.0 °C)

ΔR = 85.89 Ω (change in resistance)

a = 5.46 x 1[tex]0^(^-^3^)[/tex] (°[tex]C^(^-^1^)[/tex]

To calculate ΔT, the change in temperature, and then add it to the initial temperature to find the temperature of the liquid.

To find ΔT, the formula:

ΔT = ΔR / (R₀ × a)

Substituting the given values:

ΔT = 85.89 Ω / (1080 Ω ×5.46 x 1[tex]0^(^-^3^)[/tex] (°[tex]C^(^-^1^)[/tex])

Calculating ΔT:

ΔT = 85.89 / (1080 × 5.46 x 1[tex]0^(^-^3^)[/tex])

≈ 15.99 °C

Now, one can find the temperature of the liquid by adding ΔT to the initial temperature:

Temperature of the liquid = 18.0 °C + 15.99 °C

≈ 33.99 °C

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The wave functions of two sinusoidal waves y1 and y2 travelling to the right are
given by: y1 = 0.04 sin(0.5mx - 10rt) and y2 = 0.04 sin(0.5mx - 10rt + t/6). where x and y are in meters and is in seconds. The resultant interference
wave function is expressed as:

Answers

The wave functions of two sinusoidal waves y1 and y2 travelling to the right are given by: y1 = 0.04 sin(0.5mx - 10rt) and y2 = 0.04 sin(0.5mx - 10rt + t/6). where x and y are in meters and is in seconds the resultant interference wave function is y_res = 0.08 sin((mx - 20rt + t/6)/2) cos(t/12).

To find the resultant interference wave function, we need to add the wave functions y1 and y2 together.

Given:

y1 = 0.04 sin(0.5mx - 10rt)

y2 = 0.04 sin(0.5mx - 10rt + t/6)

The resultant wave function y_res can be obtained by adding y1 and y2:

y_res = y1 + y2

y_res = 0.04 sin(0.5mx - 10rt) + 0.04 sin(0.5mx - 10rt + t/6)

Now, we can simplify this expression by applying the trigonometric identity for the sum of two sines:

sin(A) + sin(B) = 2 sin((A + B)/2) cos((A - B)/2)

Using this identity, we can rewrite the resultant wave function:

y_res = 0.04 [2 sin((0.5mx - 10rt + 0.5mx - 10rt + t/6)/2) cos((0.5mx - 10rt - (0.5mx - 10rt + t/6))/2)]

Simplifying further:

y_res = 0.04 [2 sin((mx - 20rt + t/6)/2) cos((- t/6)/2)]

y_res = 0.04 [2 sin((mx - 20rt + t/6)/2) cos(- t/12)]

y_res = 0.08 sin((mx - 20rt + t/6)/2) cos(t/12)

Therefore, the resultant interference wave function is y_res = 0.08 sin((mx - 20rt + t/6)/2) cos(t/12).

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The electric field strength 3 cm from the surface of a 12-cm-diameter metal sphere is 100 kN/C. What is the charge on the sphere?

Answers

The charge on the sphere is approximately 1.68 × 10^-7 C.

We can use the formula for the electric field strength near the surface of a charged sphere to solve this problem. The electric field strength near the surface of a charged sphere is given by:

E = (1 / 4πε₀) * (Q / r^2)

where E is the electric field strength, Q is the charge on the sphere, r is the distance from the center of the sphere, and ε₀ is the permittivity of free space.

In this problem, we are given the electric field strength E and the distance from the surface of the sphere r. We can use these values to solve for the charge Q.

First, we need to find the radius of the sphere. The diameter of the sphere is given as 12 cm, so the radius is:

r = d/2 = 6 cm

Substituting the given values, we get:

100 kN/C = (1 / 4πε₀) * (Q / (0.03 m)^2)

Solving for Q, we get:

Q = 4πε₀ * r^2 * E

where ε₀ is the permittivity of free space, which has a value of 8.85 × 10^-12 C^2/(N·m^2).

Substituting the given values, we get:

Q = 4π * 8.85 × 10^{-12} C^2/(N·m^2) * (0.06 m)^2 * 100 kN/C

Solving for Q, we get:

Q ≈ 1.68 × 10^{-7} C

Therefore, the charge on the sphere is approximately 1.68 × 10^{-7} C.

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The circuit in the figure below contains a 9.00 V battery and four capacitors. The two capacitors on the lef and right both have same capacitance of C 1
=40μF . The . Thpacitors in the top two branches have capacitances of 6.00μF and C 2
=30mF. a) What is the equivalent capacitance (in μF ) of all the capacitors in the entire circuit? b) What is the charge on each capacitor?

Answers

(a) The equivalent capacitance of all the capacitors in the entire circuit is 85μF.

To determine the equivalent capacitance, we first calculate the combined capacitance of the two capacitors on the left and right, which have the same capacitance C1 = 40μF and are connected in parallel. This results in a combined capacitance of 80μF. Next, we consider the two capacitors in the top branches, which are connected in series. By using the formula for capacitance in series, we find their combined capacitance to be 5μF.Finally, we treat the capacitors on the left and right as a parallel combination with the capacitors in the top branches, resulting in an overall equivalent capacitance of 85μF.

(b) The charge on each capacitor is 360μC for the capacitors on the left and right, and 54μC for the capacitors in the top branches.

For the capacitors on the left and right, which have a capacitance of C1 = 40μF, the charge can be found by multiplying the capacitance by the voltage applied across them, which is 9.00V. This results in a charge of 360μC for each capacitor. As for the capacitors in the top branches, one with a capacitance of 6.00μF and the other with a capacitance of C2 = 30mF (which can be converted to 30μF), the charge is the same for both. Using the same formula, we find that the charge on each of these capacitors is 54μC. Therefore, the charge on each capacitor in the circuit is 360μC for the capacitors on the left and right, and 54μC for the capacitors in the top branches.

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C 2.70l capacitor is charged to 803 V and a C-0.00 P copacilor is charged to 650 V These capacitors are then disconnected from their batteries. Next the positive plates are connected to each other and the negative plates are connected to each other. Part A What will be the potential difference across each? (hint charges conserved Enter your answers numerically separated by a comma VAX ? V.V Submit Bequest Answer Part B What will be the charge on each Enter your answers numerically separated by a comm VO AL 4 + Qi Qi- Submit A ? V C Sessanta

Answers

Part A: The potential difference across each capacitor is 153 V.

Part B:  The charge on the 2.70 μF capacitor is 2.17 mC and the charge on the 0.00 pF capacitor is 0 C.

Part A:

In an electrical circuit, the principle of conservation of charge holds. When a capacitor is fully charged, the voltage across the capacitor plates is equal to the voltage of the power source. In this case, there are two capacitors charged to two different voltages.

The two capacitors are then connected in parallel by connecting their positive plates together and their negative plates together. The potential difference across the two capacitors when they are connected in parallel is the same as the voltage across each capacitor before they were connected.

Hence, the potential difference across the capacitors is the same for both.

Therefore, the potential difference across each capacitor is: 803 V - 650 V = 153 V

Part B:

For each capacitor, the charge can be calculated using the equation, Q = CV, where Q is the charge on the capacitor, C is the capacitance of the capacitor, and V is the voltage across the capacitor.

For the 2.70 μF capacitor, Q = CV = (2.70 × 10⁻⁶ F)(803 V) = 0.0021731

C ≈ 2.17 mC

For the 0.00 pF capacitor, Q = CV = (0.00 × 10⁻¹² F)(650 V) = 0 C

Thus, the charge on the 2.70 μF capacitor is 2.17 mC and the charge on the 0.00 pF capacitor is 0 C.

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A particle is described by the wave function-x/a √Ae¯x/α y(x) = { 0 para x>0 para x<0 " Where, para = for.
a) Normalize the function for x > 0 and determine the value of A.
b) Determine the probability that the particle will be between x= 0 and x= a.
c) Find the expected value (x).
This is Modern Physics.

Answers

(a) The value of A is √(2/a). (b) The probability that the particle will be between x= 0 and x= a is 1/2. (c) The expected value of x is 0.

A wave function is a mathematical function that describes the state of a quantum mechanical system. The wave function for this particle is given by:

y(x) = -x/a √Ae¯x/α

where:

x is the position of the particle

a is a constant

α is a constant

A is a constant that needs to be determined

The wave function is normalized if the integral of |y(x)|^2 over all space is equal to 1. This means that the probability of finding the particle anywhere in space is equal to 1.

The integral of |y(x)|^2 over all space is:

∫ |y(x)|^2 dx = ∫ (-x/a √Ae¯x/α)^2 dx

We can evaluate this integral using the following steps:

1. We can use the fact that the integral of x^n dx is (x^(n+1))/(n+1) to get:

∫ |y(x)|^2 dx = -(x^2/a^2 √A^2e^(2x/α)) / (2/α) + C

where C is an arbitrary constant.

2. We can set the constant C to 0 to get:

∫ |y(x)|^2 dx = (x^2/a^2 √A^2e^(2x/α)) / (2/α)

3. We can evaluate this integral from 0 to infinity to get:

∫ |y(x)|^2 dx = (∞^2/a^2 √A^2e^(2∞/α)) / (2/α) - (0^2/a^2 √A^2e^(20/α)) / (2/α) = 1

This means that the value of A must be √(2/a).

The probability that the particle will be between x= 0 and x= a is given by:

P = ∫_0^a |y(x)|^2 dx = (a^2/2a^2 √A^2e^(2a/α)) / (2/α) = 1/2

The expected value of x is given by:

<x> = ∫_0^a x |y(x)|^2 dx = (a^3/3a^2 √A^2e^(2a/α)) / (2/α) = 0

This means that the expected value of x is 0. In other words, the particle is equally likely to be found anywhere between x= 0 and x= a.

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Date: 3. A 4 V battery is connected to two parallel plates that are separated by a distance of 0.25 mm. Find the magnitude of the electric field created between the plates.

Answers

Therefore, the magnitude of the electric field created between the plates is 16000 V/m.

Given data:

Potential difference (V) = 4 V

Separation between the plates (d) = 0.25 mm

d  = 0.25 × 10⁻³ m

d = 2.5 × 10⁻⁴ m

Formula used:

Electric field (E) = Potential difference (V) / Separation between the plates (d)

Now, let's calculate the electric field between the plates using the given formula.

Electric field (E) = Potential difference (V) / Separation between the plates (d)= 4 / (2.5 × 10⁻⁴)

E = 4 / 0.00025= 16000 V/m

Note: The electric field is the field of force surrounding a charged particle or body, which makes other charged particles experience a force when placed in that field. It is also defined as the amount of force per unit charge.

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> Question Completion Status: Find the equivalent resistance (in 2) between point a and b if R= 12 22. R O 21 07 OO 15 13 10 5 202 wwwwww 1Ω www 19 www Moving to another question will run this room

Answers

The equivalent resistance between points A and B in the given circuit is approximately 1.72Ω.

Thank you for providing the image. I'll analyze it to find the equivalent resistance between points A and B.

To find the equivalent resistance, we can simplify the given circuit by combining resistors in series and parallel.

Starting from the left side of the circuit:

1. The 12Ω resistor and the 22Ω resistor are in series. The equivalent resistance for these two resistors is their sum: 12Ω + 22Ω = 34Ω.

Now, we have the following circuit configuration:

```

  _______

 |       |

 | 34 Ω  |

_|_______|_

|     |     |

|  R  |  R  |

|  21 |  7  |

|_____|_____|

   | |

  _| |_

 |     |

 |  15  |

 |  Ω   |

 |_____|

   |

  _|_

 |   |

 | R |

 | 10 |

 | Ω  |

 |___|

   |

  _|_

 |   |

 | R |

 | 5 |

 | Ω |

 |___|

   |

   |

  _|_

 |   |

 | R |

 | 2 |

 | Ω |

 |___|

   |

   |

  _|_

 |   |

 | R |

 | 1 |

 | Ω |

 |___|

   |

   B

```

2. The 34Ω resistor and the 21Ω resistor are in parallel. The formula to calculate the equivalent resistance for two resistors in parallel is:

  1/Req = 1/R1 + 1/R2

  Applying this formula:

  1/Req = 1/34Ω + 1/21Ω

  1/Req = (21 + 34) / (34 * 21)

  1/Req = 55 / 714

  Req ≈ 12.98Ω (rounded to two decimal places)

3. Now, we have the equivalent resistance of the combination of the 34Ω resistor and the 21Ω resistor. This is in series with the 15Ω resistor:

  Req = 12.98Ω + 15Ω

  Req ≈ 27.98Ω (rounded to two decimal places)

4. Continuing, the equivalent resistance of the 27.98Ω combination is in parallel with the 10Ω resistor:

  1/Req = 1/27.98Ω + 1/10Ω

  1/Req = (10 + 27.98) / (27.98 * 10)

  1/Req = 37.98 / 279.8

  Req ≈ 7.37Ω (rounded to two decimal places)

5. The 7.37Ω equivalent resistance is then in series with the 5Ω resistor:

  Req = 7.37Ω + 5Ω

  Req ≈ 12.37Ω (rounded to two decimal places)

6. Finally, the 12.37Ω equivalent resistance is in parallel with the 2Ω resistor:

  1/Req = 1/12.37Ω + 1/2Ω

  1/Req = (2 + 12.37) / (12.37 * 2)

  1/Req = 14.37 / 24.74

  Req ≈ 1.72Ω (rounded to two decimal places)

Therefore, the equivalent resistance is approximately 1.72Ω.

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#1 Consider the following charge distribution in the x-y plane. The first charge 1 =+ is placed at the position 1=(,0). A second 2 =− is placed at position 2 =(−,0), and a third charge 3 = +3 is placed at position 3 =(0,−). At =(0,0), solve for: (a) the electric field; (b) the electric potential. Take =2 nm, =3 nm, and =.
#2 A thin rod of length ℓ with positive charge distributed uniformly throughout it is situated horizontally in the x-y plane. Take it to be oriented along the x-axis such that its left end is at position x=−ℓ/2, and its right end is at position x=ℓ/2. At position =(−ℓ/2,ℎ), solve for: (a) the electric field; (b) the electric potential.
#3 If a point charge with charge − =− is positioned at x=−, where on the x-axis could you put a point charge with charge + =+3 such that: (a) the electric field at x=0 is zero? (b) the electric potential at x=0 is zero?
Thank you and please solve all questions!

Answers

Question #1 involves a charge distribution in the x-y plane, where three charges are placed at specific positions. The task is to determine the electric field and electric potential at the origin (0,0). Question #2 deals with a thin rod of positive charge placed horizontally in the x-y plane, and the goal is to find the electric field and electric potential at a given position. In Question #3, a point charge with a negative charge is positioned at a specific point on the x-axis, and the objective is to determine where a point charge with a positive charge should be placed so that the electric field or electric potential at the origin (x=0) is zero.

For Question #1, to find the electric field at the origin, we need to consider the contributions from each charge and their distances. The electric field due to each charge is given by Coulomb's law, and the total electric field at the origin is the vector sum of the electric fields due to each charge. To find the electric potential at the origin, we can use the principle of superposition and sum up the electric potentials due to each charge.

In Question #2, to determine the electric field at a given position (x,h), we need to consider the contributions from different sections of the rod. We can divide the rod into small segments and calculate the electric field due to each segment using Coulomb's law. The total electric field at the given position is the vector sum of the electric fields due to each segment. To find the electric potential at the given position, we can integrate the electric field along the x-axis from the left end of the rod to the given position.

For Question #3(a), to have zero electric field at x=0, we need to place the positive charge at a point where the electric field due to the positive charge cancels out the electric field due to the negative charge. The distances between the charges and the position of the positive charge need to be taken into account. For Question #3(b), to have zero electric potential at x=0, we need to place the positive charge at a position where the electric potential due to the positive charge cancels out the electric potential due to the negative charge. Again, the distances between the charges and the position of the positive charge must be considered.

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An ordinary air-core solenoid that you constructed is not producing a strong enough magnetic field. A friend has suggested that you insert an iron core into the air-gap to intensify the magnetic field strength. Upon following her instructions, you find that the magnetic field has increased by a factor of 1000 times. What is the magnetic susceptibility of the iron core?
a 1000
b 1001
c 0
d 999

Answers

The given problem is based on magnetic susceptibility and the factor that increased the magnetic field strength.

In such problems, the following formula will be used: Magnetic Susceptibility = (μr – 1)The given solution will be explained in steps: Step 1: Finding the magnetic susceptibility We know that, The strength of the magnetic field depends on the permeability of the medium in which the solenoid is inserted. By inserting an iron core into the air-gap, the strength of the magnetic field has increased by a factor of 1000 times.

The permeability of the iron core is given as: μr = 1000Hence, the magnetic susceptibility of the iron core will be: Magnetic Susceptibility = (μr – 1)Magnetic Susceptibility = (1000 – 1)Magnetic Susceptibility = 999Therefore, the magnetic susceptibility of the iron core is d.

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The figure below shows a ball of mass m=1.9 kg which is connected to a string of length L=1.9 m and moves in a vertical circle. Only gravity and the tension in the string act on the ball. If the velocity of the ball at point A is v0=4.2 m/s, what is the tension T in the string when the ball reaches the point B?

Answers

The tension in the string at point B is approximately 29.24 N.

To find the tension in the string at point B, we need to consider the forces acting on the ball at that point. At point B, the ball is at the lowest position in the vertical circle.

The forces acting on the ball at point B are gravity (mg) and tension in the string (T). The tension in the string provides the centripetal force necessary to keep the ball moving in a circle.

At point B, the tension (T) and gravity (mg) add up to provide the net centripetal force. The net centripetal force is given by:

T + mg = mv^2 / R

Where m is the mass of the ball, g is the acceleration due to gravity, v is the velocity of the ball, and R is the radius of the circular path.

The radius of the circular path is equal to the length of the string (L) since the ball moves in a vertical circle. Therefore, R = L = 1.9 m.

The velocity of the ball at point B is not given directly, but we can use the conservation of mechanical energy to find it. At point A, the ball has gravitational potential energy (mgh) and kinetic energy (1/2 mv0^2), where h is the height from the lowest point of the circle to point A.

At point B, all the gravitational potential energy is converted into kinetic energy, so we have:

mgh = 1/2 mv^2

Solving for v, we find:

v = sqrt(2gh)

Substituting the given values of g (9.8 m/s^2) and h (L = 1.9 m), we can calculate the velocity at point B:

v = sqrt(2 * 9.8 * 1.9) ≈ 7.104 m/s

Now we can substitute the values into the equation for net centripetal force:

T + mg = mv^2 / R

T + (1.9 kg)(9.8 m/s^2) = (1.9 kg)(7.104 m/s)^2 / 1.9 m

Simplifying and solving for T, we get:

T ≈ 29.24 N

Therefore, the tension in the string at point B is approximately 29.24 N.

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234 Uranium U has a binding energy of 1779 MeV. What is the mass deficit in atomic mass units? 92 u Need Help? Read It Master It

Answers

The mass deficit of Uranium-234 with a binding energy of 1779 MeV is equivalent to approximately 0.0054 atomic mass units.

The mass deficit can be calculated using Einstein's famous equation, E=mc^2, where E is the binding energy, m is the mass deficit, and c is the speed of light. We need to convert the binding energy from MeV to joules by multiplying it by 1.602 × 10^-13, which is the conversion factor between MeV and joules. So, the binding energy in joules is 1779 MeV * 1.602 × 10^-13 J/MeV = 2.845 × 10^-10 J.

Next, we divide the binding energy by the square of the speed of light (c^2) to find the mass deficit:

m = E / c^2 = 2.845 × 10^-10 J / (3 × 10^8 m/s)^2

Calculating this expression gives us the mass deficit in kilograms. To convert it to atomic mass units (u), we can use the fact that 1 atomic mass unit is equal to 1.66 × 10^-27 kg. So, the mass deficit in kilograms divided by this conversion factor will give us the mass deficit in atomic mass units:

m (u) = m (kg) / (1.66 × 10^-27 kg/u)

Performing the calculations, we find that the mass deficit is approximately 0.0054 atomic mass units for Uranium-234 with a binding energy of 1779 MeV.

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iPhones use a maximum of 2.4 A of current at 5 volts. If you charge your phone for 1.5 hours, calculate the value of charge during this time.

Answers

When charging your phone for 1.5 hours with a maximum current of 2.4 A, the value of charge transferred to the phone is 12,960 Coulombs.

Calculating the value of charge when charging your phone for 1.5 hours, we can use the formula:

Charge = Current × Time

Current (I) = 2.4 A

Time (t) = 1.5 hours

First, we need to convert the time from hours to seconds:

1.5 hours = 1.5 × 3600 seconds = 5400 seconds

Now we can calculate the charge:

Charge = 2.4 A × 5400 s = 12,960 Coulombs

Therefore, when charging your phone for 1.5 hours, the value of charge transferred to the phone is 12,960 Coulombs.

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In a totally Inelastic collision
colliding objects bounce off of each other
colliding objects stick for a little amount of time then bounce
colliding objects stick together
colliding object change direction separately

Answers

A totally inelastic collision, colliding objects stick together, resulting in a loss of kinetic energy and the formation of a combined mass that moves together as one entity.

In a totally inelastic collision, colliding objects stick together. This means that after the collision, the objects become one combined mass and move together as a single entity.

Unlike elastic collisions where kinetic energy is conserved, in a totally inelastic collision, there is a loss of kinetic energy due to deformation and the generation of heat.

During the collision, the colliding objects experience a significant amount of deformation as they come into contact and interact.

The forces between the objects cause them to stick together, and they continue to move in the same direction with a common final velocity. This sticking behavior is characteristic of inelastic collisions.

On the other hand, when objects bounce off each other, it is an indication of an elastic collision where kinetic energy is conserved. In elastic collisions, the objects separate after the collision and continue moving independently with their respective velocities.

In summary, in a totally inelastic collision, colliding objects stick together, resulting in a loss of kinetic energy and the formation of a combined mass that moves together as one entity.

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please explain answer if it seems too vague, especially #31. any
help i would appreciate. thank you
Question 26 (2 points) Listen 1) Fission is most commonly induced by bombarding large nuclei with high-speed particles like neutrons. spontaneously in nature. igniting large explosives. heating up fis

Answers

Fission is typically initiated by bombarding large atomic nuclei with high-speed particles such as neutrons, rather than occurring spontaneously in nature or through the ignition of large explosives.

Nuclear fission is a process in which the nucleus of an atom splits into two smaller nuclei, releasing a significant amount of energy. The most common method of inducing fission involves bombarding large atomic nuclei, such as those of uranium or plutonium, with high-speed particles like neutrons.

When a neutron collides with a heavy nucleus, it can be absorbed, causing the nucleus to become highly unstable. This leads to the nucleus undergoing fission, splitting into two smaller nuclei and releasing additional neutrons.

Spontaneous fission, on the other hand, is a rare phenomenon that occurs without any external influence. It happens when an unstable nucleus naturally decays, splitting into two smaller nuclei without the need for external particles.

However, spontaneous fission is more common in very heavy elements, such as those beyond uranium, and it is not the primary method used in practical applications like nuclear power or weapons.

The idea of fission occurring by igniting large explosives is incorrect. While high explosives can be used to compress fissile materials and initiate a chain reaction in a nuclear bomb, the actual fission process is not caused by the explosives themselves.

The explosives are used as a means to create the necessary conditions for a rapid and efficient fission chain reaction. In summary, the most common method to induce fission is by bombarding large atomic nuclei with high-speed particles like neutrons.

Spontaneous fission occurs naturally but is rare and more common in heavy elements. Igniting large explosives alone does not cause fission, although explosives can be used to initiate chain reactions in nuclear weapons.

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Suppose that you built the circuit given in Figure 3-2 of your lab instructions with slide wire of total length 5.7cm and try to experimentally determine the value of the unknown resistance Rx where Rc is 6. If the point of balance of the Wheatstone bridge you built is reached when l2 is 1.2 cm , calculate the experimental value for Rx. Give your answer in units of Ohms with 1 decimal.

Answers

Wheatstone Bridge Circuit: The Wheatstone Bridge Circuit consists of four resistors that are arranged in the form of a bridge, with a voltage source. This bridge has the ability to measure an unknown resistance, which is designated as Rx in the problem statement. It is important to balance the bridge circuit in order to find the unknown resistance.

This can be accomplished by varying one of the resistances in the circuit. By doing this, one can find a point where the current in one of the branches is zero. Once this happens, the bridge is considered balanced and the resistance of Rx can be determined. Explanation: In this problem statement, we are required to calculate the experimental value of Rx. The total length of the slide wire is given to be 5.7 cm, and the value of Rc is 6. The point of balance is reached when l2 is 1.2 cm.

To solve this problem, we need to use the Wheatstone Bridge formula given below: Rx = (R2/R1) * Rc where R1 and R2 are the resistances in the two branches of the bridge, and Rc is the resistance in the third branch of the bridge. The formula gives us the value of Rx, which is the unknown resistance in the circuit. We can use this formula to calculate the experimental value of Rx, using the values given in the problem statement. The resistance in one branch of the bridge can be calculated using the formula: l 1/l2 = R1/R2 Substituting the values given in the problem statement, we get:l1/1.2 = R1/R2R1 = (1.2/R2) * l1

We can substitute this value of R1 in the Wheatstone Bridge formula, and solve for Rx. We get: Rx = (R2/R1) * RcRx = (R2/[(1.2/R2) * l1]) * 6Rx = (R2^2 * 6) / 1.2l1 On solving the above equation, we get: Rx = 30R2^2 / l1 Now, we can use the value of l1, which is 5.7 cm, to find the experimental value of Rx. Substituting this value in the above equation, we get: Rx = (30R2^2) / 5.7The value of R2 can be found by using the formula:l2 = R2 / (R1 + R2)Substituting the values given in the problem statement, we get:1.2 = R2 / [(1.2/R2) * l1 + R2]On solving this equation, we get:R2 = 2.356 ohms Substituting this value in the formula for Rx, we get:Rx = (30 * 2.356^2) / 5.7On solving this equation, we get: Rx = 29.43 ohms Therefore, the experimental value of Rx is 29.43 ohms.

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