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Bond [772]
4 years ago
14

A 10.kg lead brick falls from a height of 2.0m. Find the momentum as it reaches the ground.

Physics
1 answer:
vaieri [72.5K]4 years ago
6 0
Use the following energy relations
E_{Grav}=mgh
E _{Kinetic} = \frac{1}{2}m v^{2}
Then look at momentum put into the kinetic energy formula.  Recall
p=mv
Now we see that
E _{Kinetic}= \frac{ p^{2} }{2m}
Since the kinetic energy at the end of the fall is the same as the potential (Gravitational) energy at the beginning we set them equal
mgh= \frac{ p^{2} }{2m}
m\sqrt{2gh} = p=62.61 \frac{kgm}{s}
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A 57 kg pole vaulter running at 11 m/s vaults over the bar. Her speed when she is above the bar is 1.1 m/s. The acceleration of
kari74 [83]

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Her altitude as she crosses the bar, h₂ is approximately 6.1 m

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The given parameters of the motion of the pole vaulter are;

The mass of the pole vaulter, m = 57 kg

The speed with which the pole vaulter is running, u = 11 m/s

The speed of the pole vaulter when she crosses the bar, v = 1.1 m/s

The acceleration due to gravity, g = 9.8 m/s²

From the total mechanical energy, M.E. equation, we have;

M.E. = P.E. + K.E.

Where;

P.E. = The potential energy of the motion = m·g·h

K.E. = The kinetic energy of the motion = 1/2·m·v²

By the principle of conservation of energy, we have;

The change (loss) in kinetic energy, ΔK.E. = The change (gain) in potential energy, ΔP.E.

ΔK.E. = 1/2·m·(v² - u²)

ΔP.E. = m·g·(h₂ - h₁)

Where;

h₁ = The ground level = 0 m

h₂ = The altitude with which she crosses the bar

∴ 1/2·m·(v² - u²) = m·g·(h₂ - h₁)

(h₂ - h₁) = (v² - u²)/(2·g) = (11² - 1.1²)/(2·9.8) = 6.11173469388

h₂ = 6.11173469388 + h₁ = 6.11173469388 + 0 = 6.11173469388

h₂ = 6.11173469388

Her altitude as she crosses over the bar, h₂ ≈ 6.1 m.

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