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Delicious77 [7]
2 years ago
10

A train travels a distance of 1,2 km between two stations with an average velocity of 43.2 km/h. During it's motion, at the time

t1=40s it moved accelerated, then at time t2 it moved uniformly, then at t3=40s it moved uniformly slowed. Find the maximum velocity of the train. The acceleration during the slowed motion is equal in modulus to the acceleration during the accelerated motion.
Physics
1 answer:
notsponge [240]2 years ago
7 0
For the answer to the question above,
The whole trip covered d = 1.2 km at 43.2 km/hr taking a total time of T = (1.2 / 43.2) hr = 100 s. Since T = t1 + t2 + t3 and t1=t3=40 s, then t2 = 100-40-40 = 20 s. 

<span>The area under the v vs. t curve is the distance d traveled. The shape of the curve is an isosceles trapezoid (trapezium in UK English) with bases T and t2 and height V. So, from the area formula for a trapezoid: </span>

<span>d = (V/2)(T + t2) </span>
<span>V = 2D / (T + t2) = (2.4 km) / (120 s) = 0.02 km/s </span>

<span>Multiply by 3600 s/hr to get 72 km/h to match the original units in the problem</span>
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<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.

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

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

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Substitute known values into the equation.

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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.

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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).

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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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