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Alenkinab [10]
3 years ago
12

A rock thrown straight up takes 4.2 s to reach its maximum height what was its initial velocity

Physics
1 answer:
liubo4ka [24]3 years ago
8 0

Consider the upward direction of motion as positive and downward direction of motion as negative.

a = acceleration due to gravity in downward direction = - 9.8 \frac{m }{s^{2}}

v₀ = initial velocity of rock in upward direction = ?

v = final velocity of rock at the highest point = 0 \frac{m }{s}

t = time to reach the maximum height = 4.2 sec

Using the kinematics equation

v = v₀ + a t

inserting the values

0 = v₀ + (- 9.8) (4.2)

v₀ = 41.2 \frac{m }{s}


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Answer:

ΔV=0.484mV

Explanation:

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So

ΔV=IR

=I(\frac{pL}{A})\\ =I(\frac{pL}{\pi r^{2} } )\\=I(\frac{pL}{\pi (d/2)^{2} } )\\=165A((\frac{(2.65*10^{-8})(0.0387m)}{\pi (0.0211m/2)^{2} } ))\\=4.84*10^{-4}V

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Answer:

a = 2.77~{\rm m/s^2}

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By Newton's Second Law, the net torque is equal to moment of inertia times angular acceleration.

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