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RideAnS
2 months ago
9

By how much does the gravitational potential energy of a 54-kg pole vaulter change if her center of mass rises about 4.0 m durin

g the jump
Physics
2 answers:
Ostrovityanka [3.2K]2 months ago
8 0
<span>At ground level, the gravitational potential energy of any object is zero. To calculate potential energy, you multiply the object's height in meters by its mass in kilograms and the acceleration due to gravity to arrive at Joules. Any object at ground level will have a potential energy totaling zero newtons since anything times zero equals zero. A mass of 54 kg situated 4 meters above ground possesses a gravitational potential energy of 2116.8 Joules.</span>
Maru [3.3K]2 months ago
7 0

Answer:

The gravitational potential energy of the pole vaulter is 2160\ J.

Explanation:

Given the following:

The mass of the pole vaulter, m = 54 kg

The height risen, h = 4 m

To determine:

The gravitational potential energy.

Calculating:[[@TAG_22]]

We know that the gravitational potential energy of an object with mass m and height h is expressed as m\times g\times h.For gravity, we take g = 10 m/s^2.

E=m\times g\times h\\=54\times 10 \times 4\ J=2160\ J.

Consequently, the gravitational potential energy for the pole vaulter is 2160\ J.

Thus, this is the requested solution.

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What is the magnitude of the force, directed parallel to the ramp, that he needs to exert on the crate to get it to start moving
ValentinkaMS [3465]

The full question reads;

Jason is employed at a moving company. A wooden crate weighing 75 kg is positioned on the wooden ramp of his truck, inclined at an angle of 11°.

What is the force magnitude, directed parallel to the ramp, that he needs to apply to initiate the upward movement of the crate?

Answer:

F = 501.5 N

Explanation:

We have the following information;

Mass of the wooden crate; m = 75 kg

Incline angle; θ = 11°

To move the wooden crate up, we must consider that friction is acting in the opposite direction of the movement along the inclined surface. Therefore, the force required can be expressed by;

F = mgsin θ + μmg cos θ

Using online resources, the coefficient of friction between wooden surfaces is μ = 0.5

Thus;

F = (75 × 9.81 × sin 11) + (0.5 × 75 × 9.81 × cos 11)

F = 501.5 N

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An object of mass 8.0 kg is attached to an ideal massless spring and allowed to hang in the Earth's gravitational field. The spr
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The derived frequency equals 2.63 Hz. Explanation: For an object weighing 8.0 kg with a spring stretching 3.6 cm, calculations involving the spring constant and oscillation frequency lead to this specific oscillation rate.
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