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Answer MisConceptual Question 10 assuming a small amount of friction.

Short Answer

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Option (c)

Step by step solution

01

Definition of kinetic and potential energy

The energy possessed by an object by virtue of its motion is known as kinetic energy.

The energy stored in an object by virtue of its position above the surface of the earth is known as gravitational potential energy.

02

Conversion of skier’s energy in the absence of friction

When friction is neglected, the skier’s initial gravitational potential energy at the top gets converted into kinetic energy at the bottom. It follows the law of conservation of energy.

03

Conversion of skier’s energy in the presence of friction

According to an analysis, the frictional force (f) on a steeper slope has a lesser magnitude than on a flatter slope. The normal force (N) acting upward on the skier is proportional to the friction\(\left( {f = \mu N} \right)\).

Consider an extreme case where the hill is almost vertical. The contact force between the skis and the hill is zero; hence, the friction is zero.

Thus, the skier will be coasting with a great speed in option (c) because the steepness of the hill, in this case, is the highest with the least friction.

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Most popular questions from this chapter

(II) Figure 9–50 shows a pair of forceps used to hold a thin plastic rod firmly. If the thumb and finger each squeeze with a force\({F_{\rm{T}}} = {F_{\rm{F}}} = 11.0\;{\rm{N}}\), what force do the forceps jaws exert on the plastic rod?

A ball is thrown straight up. At what point does the ball have the most energy? Ignore air resistance.

  1. At the highest point of its path.
  2. When it is first thrown.
  3. Just before it hits the ground.
  4. When the ball is halfway to the highest point of its path.
  5. Everywhere; the energy of the ball is the same at all of these points.

A hand exerts a constant horizontal force on a block that is free to slide on a frictionless surface (Fig. 6–30). The block starts from rest at point A, and by the time it has traveled a distance d to point B it is traveling with speed \({v_{\rm{B}}}\). When the block has traveled another distance d to point C, will its speed be greater than, less than, or equal to \(2{v_{\rm{B}}}\)? Explain your reasoning.

FIGURE 6–30 Question 8.

A 125-kg astronaut (including space suit) acquires a speed of \({\bf{2}}{\bf{.50}}\;{{\bf{m}} \mathord{\left/{\vphantom {{\bf{m}} {\bf{s}}}} \right.\\} {\bf{s}}}\) by pushing off with her legs from a 1900-kg space capsule.

(a) What is the change in speed of the space capsule?

(b) If the push lasts 0.600 s, what is the average force exerted by each on the other? As the reference frame, use the position of the capsule before the push. (c) What is the kinetic energy of each after the push?

(I) Three forces are applied to a tree sapling, as shown in Fig. 9–46, to stabilize it. If\({\vec F_{\rm{A}}}=385\;{\rm{N}}\)and\({\vec F_{\rm{B}}} = 475\;{\rm{N}}\), find\({\vec F_{\rm{C}}}\)in magnitude and direction.

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