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Physics of Everyday Phenomena

Thomas W. Griffith, Juliet Brosing

Chapter 5

Circular Motion, the Planets, and Gravity - all with Video Answers

Educators


Section 1

Conceptual Questions

01:35

Problem 1

Suppose that the speed of a ball moving in a horizontal circle is increasing at a steady rate. Is this increase in speed produced by the centripetal acceleration? Explain.

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01:05

Problem 2

A car travels around a curve with constant speed.
a. Does the velocity of the car change in this process? Explain.
b. Is the car accelerated? Explain.

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01:50

Problem 3

Two cars travel around the same curve, one at twice the speed of the other. After traveling the same distance, which car, if either, has experienced the larger change in velocity? Explain.

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01:09

Problem 4

A car travels the same distance at constant speed around two curves, one with twice the radius of curvature of the other. For which of these curves is the change in velocity of the car greater? Explain.

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02:06

Problem 5

The centripetal acceleration depends on the square of the speed rather than just being proportional to the speed. Why does the speed enter twice? Explain.

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01:27

Problem 6

A ball on the end of a string is whirled with constant speed in a counterclockwise, horizontal circle. At point A in the circle, the string breaks. Which of the curves sketched in the diagram most accurately represents the path that the ball will take after the string breaks (as seen from above)? Explain.

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01:26

Problem 7

Before the string breaks in question 6 , is there a net force acting upon the ball? If so, what is its direction? Explain.

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01:38

Problem 8

For a ball being twirled in a horizontal circle at the end of a string, does the vertical component of the force exerted by the string produce the centripetal acceleration of the ball? Explain.

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01:44

Problem 9

A car travels around a flat (nonbanked) curve with constant speed.
a. Sketch a diagram showing all of the forces acting upon the car.
b. What is the direction of the net force acting upon the car? Explain.

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01:19

Problem 10

Is there a maximum speed at which the car in question 9 will be page 99 able to negotiate the curve? If so, what factors determine this maximum speed? Explain.

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01:45

Problem 11

If a curve is banked, is it possible for a car to negotiate the curve even when the frictional force is zero due to very slick ice? Explain.

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02:38

Problem 12

If a ball is whirled in a vertical circle with constant speed, at what point in the circle, if any, is the tension in the string the greatest? Explain. (Hint: Compare this situation to the Ferris wheel described in section 5.2.)

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01:55

Problem 13

Sketch the forces acting upon a rider on a Ferris wheel when the rider is at the top of the cycle, labeling each force clearly. Which force is largest at this point, and what is the direction of the net force? Explain.

Supratim Pal
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01:49

Problem 14

Which safety measure, seat belts or air bags, offers the most protection in head-on collisions? Explain. (See everyday phenomenon box 5.1.)

James Kiss
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01:40

Problem 15

In a head-on collision between two vehicles, is there a force that propels a driver forward toward the windshield? Explain. (See everyday phenomenon box 5.1.)

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01:10

Problem 16

If a car is equipped with air bags, should it be necessary to also wear seat belts? Explain. (See everyday phenomenon box 5.1.)

Ivan Kochetkov
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01:51

Problem 17

In what way did the heliocentric view of the solar system proposed by Copernicus provide a simpler explanation of planetary motion than the geocentric view of Ptolemy? Explain.

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02:01

Problem 18

Did Ptolemy's view of the solar system require motion of the Earth, rotational or otherwise? Explain.

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02:04

Problem 19

Heliocentric models of the solar system (Copernican or Keplerian) require that the Earth rotate on its axis, producing surface speeds of roughly $1000 \mathrm{MPH}$. If this is the case, why do we not feel this tremendous speed? Explain.

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02:55

Problem 20

How did Kepler's view of the solar system differ from that of Copernicus? Explain.

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01:36

Problem 21

Consider the method of drawing an ellipse pictured in figure $5.15$. How would we modify this process to make the ellipse into a circle, which is a special case of an ellipse? Explain.

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01:41

Problem 22

Does a planet moving in an elliptical orbit about the sun move fastest when it is farthest from the sun or when it is nearest to the sun? Explain by referring to one of Kepler's laws.

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01:34

Problem 23

Does the sun exert a larger force on the Earth than that exerted on the sun by the Earth? Explain.

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01:55

Problem 24

Is there a net force acting on the planet Earth? Explain.

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01:31

Problem 25

Three equal masses are located as shown in the diagram. What is the direction of the net force acting upon $m_{2}$ ? Explain.

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02:18

Problem 26

Two masses are separated by a distance r. If this distance is doubled, is
the force of interaction between the two masses doubled, halved, or
changed by some other amount? Explain

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01:04

Problem 27

A painter depicts a portion of the night sky as shown in the diagram
below, showing the stars and a crescent moon. Is this view possible?
Explain.

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01:21

Problem 28

At what times during the day or night would you expect the new moon to
rise and set? Explain.

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01:04

Problem 29

At what times of the day or night does the half-moon rise or set? Explain.

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01:25

Problem 30

Are we normally able to see the new moon? Explain.

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02:02

Problem 31

During what phase of the moon can a solar eclipse occur? Explain.

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03:49

Problem 32

A synchronous satellite is one that does not move relative to the surface of the Earth; it is always above the same location. Why does such a satellite not just fall straight down to the Earth? Explain.

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01:22

Problem 33

Is Kepler's third law valid for artificial satellites orbiting about the Earth? Explain.

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02:10

Problem 34

Since the Earth rotates on its axis once every 24 hours, why don't high tides occur exactly twice every 24 hours? Explain.

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02:08

Problem 35

Why is there a high tide rather than a low tide when the moon is on the opposite side of the Earth from the ocean and the gravitational pull of the moon on the water is the weakest? Explain. (See everyday phenomenon box $5.2 .$ )

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01:21

Problem 36

Would tides exist if the gravitational force did not depend on the distance between objects? Explain. (See everyday phenomenon box 5.2.)

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