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Pavlova-9 [17]
3 years ago
14

A rock falls from rest off a cliff and hits the ground in 2 seconds. If there is no air resistance, determine the rock's velocit

y as the rock hits the ground.
Physics
1 answer:
mihalych1998 [28]3 years ago
5 0

Answer:

19.6m/s

Explanation:

A Rock falling off a cliff can be modeled as an object starting with  zero velocity moves with constant acceleration for certain period of time, for such motion following equation of motion can be used.

v(t) = v_{0} +at

here in our case v_{0} =0 because object starts off from rest and a = g =9.8m/s^2 is acceleration because of gravity ( Motion under gravity).

and of course t = 2 second.

Now by substituting all this information in equation of motion we get.

v(2s) = 0+9.8m/s^2 *2s = 19.6m/s

that would be the velocity of rock as it would hit the ground.

Note! We have assumed that there is no air resistance.

A rock falling off a cliff can be modeled as an object starting with zero velocity moves with constant acceleration for a certain period of time, for such motion following equation of motion can be used.

here in our case  because object starts off from rest and  is acceleration because of gravity ( Motion under gravity).

and of course t = 2 seconds.

Now by substituting all this information in equation of motion we get.

V = 19.6m/s

that would be the velocity of rock as it would hit the ground.

Note! We have assumed that there is no air resistance.

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4 years ago
In which situation would a space probe most likely experience centripetal acceleration?
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Explanation:

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Read 2 more answers
A wave is described by the expression y(x, t)= (3.0 cm) × cos(1.5x − 50t), where x is in m and t is in s.
Nadya [2.5K]

Answer:

Speed = 209.5m/s

Direction = Positive x direction

Explanation:

The general wave equation expressing the displacement of a wave travelling in the positive x-direction is written as follows;

y(x, t) = y x cos(2\pikx - 2\pift)      --------------------(i)

Where;

y(x, t) = the position of the wave at time t

y = the amplitude of the wave,

k = the wave number

f =  frequency of the wave

Given;

y(x, t)= (3.0 cm) × cos(1.5x − 50t)    -------------------(ii)

Comparing equations(i) and (ii)

=> y = amplitude

=> y = 3.0cm

=> y = 0.03m

Also,

=> 2\pikx = 1.5x

=> k = \frac{0.75}{\pi }

=> wave number (k) = \frac{0.75}{\pi }

Also,

=> 50t = 2\pift

=> f = frequency

=> f = \frac{25}{\pi }Hz

But,

=> wavelength (λ) = \frac{2\pi }{k}             ------- (iii)

Substituting for k = \frac{0.75}{\pi } in equation (iii)

=> λ = (2\pi) ÷ \frac{0.75}{\pi }        

=> λ = (2\pi) x \frac{\pi }{0.75}        (where \pi = 3.142)

=> λ =  26.33m

(a) To calculate the speed (v) of the wave, we use the formula;

v = f x λ

where f = \frac{25}{\pi } and λ = 26.33

=> v = \frac{25}{\pi } x 26.33

=> v = 209.5m/s

(b) To get the direction in which the wave is travelling, a quick look at the sign between the x and t terms (1.5x - 50t) in the given equation (ii) will suffice.

<em>A negative sign shows that the wave is travelling in the +x direction</em>

<em>A positive sign shows that the wave is travelling in the -x direction.</em>

In this case, the sign between these terms is negative. This shows that the wave is travelling in the positive x direction.

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