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stiks02 [169]
3 years ago
14

Three cars, car X, car Y and car Z, begin accelerating from rest,at the same time. Car X is more massive than car Y, which is mo

remassive than car Z. The net force exerted on each car is identical.After 10 seconds, which car has the most amount of momentum?A) They all have the same amount of momentumB)Car ZC)Car YD)Car X
Physics
1 answer:
castortr0y [4]3 years ago
5 0

Answer:

A) They all have the same amount of momentum

Explanation:

Newton's second law of motion gives an operational definition of force as the rate of change in momentum. It states that the rate of change in momentum of a body  is directly proportional to the applied force.

This is expressed as follows mathematically;

F=\frac{m(v-u)}{t}................. (1)

We can further simplify (1) above as follows;

Ft=m(v-u)................(2)

if initial velocity u = 0, then equation (2) becomes

Ft=mv...............(3)

This implies that change in momentum is equal to the impulse experienced by the body.

According to the problem stated, all the cars X, Y and Z are subjected to the same magnitude of force for the same time interval, hence irrespective of their masses they will all experience the same magnitude of change in momentum. Also, since they all began from rest, their velocities may differ as a result of their differences in mass, however their instantaneous momenta at end of the 10s will be the same.

The condition that would have warranted different momenta for them is if they had different initial velocities.

When different masses with a common initial velocity are subjected to the same magnitude of force for the same time interval, they will experience the same momentum at the end of the time interval although with different velocities. The smallest mass will have the highest velocity while the largest will have the lowest velocity at the end of the time interval.

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Answer:

Position A/Position E

K = E, U = 0

Position B/Position D

K = (1-x)\cdot E, U = x\cdot E, for 0 < x < 1

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K = 0, U = E

Explanation:

Let suppose that ball-Earth system represents a conservative system. By Principle of Energy Conservation, total energy (E) is the sum of gravitational potential energy (U) and translational kinetic energy (K), all measured in joules. In addition, gravitational potential energy is directly proportional to height (h) and translational kinetic energy is directly proportional to the square of velocity.

Besides, gravitational potential energy is increased at the expense of translational kinetric energy. Then, relative amounts at each position are described below:

Position A/Position E

K = E, U = 0

Position B/Position D

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Position C

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2 years ago
A body is projected upward at an angle of 30 degree to the horizontal at an initial speed of 200ms-.In how many seconds will it
Crazy boy [7]

Answer:

20.41 s

3534.80 m

Explanation:

<em><u>In how many seconds will it reach the ground?</u></em>

We are given the initial velocity of the body, which is 200 m/s at a 30° angle.

We know the acceleration in the vertical direction is -9.8 m/s², assuming that the upwards/right direction is positive and the downwards/left direction is negative.

Since we are using acceleration in the y-direction, let's use the vertical component of the initial velocity.

  • 200 · sin(30) m/s

Let's use the fact that at the top of its trajectory, the body will have a final velocity of 0 m/s.

Now we have one missing variable that we are trying to solve for: time t.

Find the constant acceleration equation that contains v₀, v, a, and t.

  • v = v₀ + at

Substitute known values into the equation.

  • 0 = 200 · sin(30) + (-9.8)t
  • -200 · sin(30) = -9.8t
  • t = 10.20408163

Recall that this is only half of the body's trajectory, so we need to double the time value we found to find the total time the body is in the air.

  • 2t = 20.40816327

The body will reach the ground in 20.41 seconds.

<em><u>How far from the point of projection would it strike? </u></em>

We want to find the displacement in the x-direction for the body.

Let's find the constant acceleration equation that contains time t, that we just found, and displacement (Δx).

  • Δx = v₀t + 1/2at²

Substitute known values into the equation. Remember that we want to use the horizontal component of the initial velocity and that the acceleration in the x-direction is 0 m/s².

  • Δx = (200 · cos(30) · 20.40816327) + 1/2(0)(20.40816327)²
  • Δx = 3534.797567

The body will strike 3534.80 m from the point of projection.

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