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3. A 57.0 kg diver dives from a height of 15.0 m. She reaches a speed of 14.0 m/s just
before entering the water. What was the average force of air resistance (e.g., friction)
acting on the diver?
Bonus: What is the force of friction underwater if she reaches a depth of 2.5 m before
stopping? Do not neglect the buoyant force of 500 N acting on the diver once underwater.

Respuesta :

The average force of air resistance is; 186 N

The force of friction underwater if she reaches a depth of 2.5 m before

stopping is; 1734 N

How to find the average force?

(a) Without air friction, the velocity that she will achieve when entering the water will be gotten by the formula;

V = √(2gh)

We are given h = 15 m. Thus;

V = √(2 * 9.8 * 15)

V = 17.15 m/s .

However, we are told that she reaches a speed of 14.0 m/s just before entering the water. Thus;

Loss in K.E. = (Average force * distance)

Average Force = Loss in K.E./distance

Formula for kinetic energy is;

K.E. = ¹/₂mv²

Thus;

Average Force= [(¹/₂ * 57(17.15² – 14²)]/15

Average force = 2793/15 = 186 N

(b) To get the force of friction underwater, we will use the formula;

(Friction force + buoyancy force) * (distance below water surface ) = Kinetic energy when entering water

Thus;

(F_f + 500) * (2.5) = (¹/₂ * 57 * 14²)

F_f + 500 = 2234 N

F_f = 1734 N

Read more about Average Force at; https://brainly.com/question/18652903

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