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ololo11 [35]
3 years ago
8

If a second ball were dropped from rest from height ymax, how long would it take to reach the ground

Physics
1 answer:
Lisa [10]3 years ago
3 0

Answer:

(b)\ t_1 - t_0

(d)\ t_2 - t_1

(e)\  \frac{t_2 - t_0}{2}

Explanation:

Given

See attachment for complete question

Required

How long to reach the ground from the maximum height

First, calculate the time of flight (T)

T =t_2 - t_0

The time taken (t) from maximum height to the ground is:

t = \frac{1}{2}T

So, we have:

t = \frac{t_2 - t_0}{2}

Another representation is:

At ymax, the time is: t1

On the ground, the time is t2

The difference between these times is the time taken.

So;

t = t_2 - t_1

Since air resistance is to be ignored, then

t_2 - t_1 = t_1 - t_0 --- i.e. time to reach the maximum height from the ground equals time to reach the ground from the maximum height

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A 0.200-kg mass is attached to the end of a spring with a spring constant of 11 N/m. The mass is first examined (t = 0) when the
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Explanation:

The spring mass system creates a harmonic oscillator that is described by the equation

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The angular velocity is given by

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Body speed can be obtained by derivatives

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Let's write the two equations

     0.170 = A cos φ

     2.0 / 7.416 = -A sin φ

Let's divide those equations

    tan φ= 2.0 / (7.416 0.170)

     φ= tan⁻¹ (1,586)

     φ= 1.008 rad

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   A = 0.3187 m

With these values ​​we write the equation of motion

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b) the speed can be found by derivatives

      v = dx / dt

      v = - 0.3187 7.416 sin (7.416 t +1.008)

      v = -2,363 sin (7,416 t + 1,008)

c) the acceleration we look for conserved

    a = dv / dt

    a = -2,363 7,416 cos (7,416 t + 1,008)

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