The slope at a point on a position-versus-time graph of an object is

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Copyright © 2008 Pearson Education, Inc., publishing as Pearson Addison-Wesley. The slope at a point on a position-versus-time graph of an object is e object’s speed at that point. e object’s average velocity at that point. e object’s instantaneous velocity at that po e object’s acceleration at that point. e distance travelled by the object to that p

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The slope at a point on a position-versus-time graph of an object is. the object’s speed at that point. the object’s average velocity at that point. the object’s instantaneous velocity at that point. the object’s acceleration at that point. - PowerPoint PPT Presentation

Transcript of The slope at a point on a position-versus-time graph of an object is

Page 1: The slope at a point on a position-versus-time graph of an object is

Copyright © 2008 Pearson Education, Inc., publishing as Pearson Addison-Wesley.

The slope at a point on a position-versus-time graph of an object is

A. the object’s speed at that point.B. the object’s average velocity at that point.C. the object’s instantaneous velocity at that point.D. the object’s acceleration at that point.E. the distance travelled by the object to that point.

Page 2: The slope at a point on a position-versus-time graph of an object is

Copyright © 2008 Pearson Education, Inc., publishing as Pearson Addison-Wesley.

The slope at a point on a position-versus-time graph of an object is

A. the object’s speed at that point.B. the object’s average velocity at that point.C. the object’s instantaneous velocity at that point.D. the object’s acceleration at that point.E. the distance travelled by the object to that point.

Page 3: The slope at a point on a position-versus-time graph of an object is

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The area under a velocity-versus-time graph of an object is

A. the object’s speed at that point.B. the object’s acceleration at that point.C. the distance travelled by the object.D. the displacement of the object.E. This topic was not covered in this chapter.

Page 4: The slope at a point on a position-versus-time graph of an object is

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The area under a velocity-versus-time graph of an object is

A. the object’s speed at that point.B. the object’s acceleration at that point.C. the distance travelled by the object.D. the displacement of the object.E. This topic was not covered in this chapter.

Page 5: The slope at a point on a position-versus-time graph of an object is

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At the turning point of an object,

A. the instantaneous velocity is zero.B. the acceleration is zero.C. both A and B are true.D. neither A nor B is true.E. This topic was not covered in this chapter.

Page 6: The slope at a point on a position-versus-time graph of an object is

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At the turning point of an object,

A. the instantaneous velocity is zero.B. the acceleration is zero.C. both A and B are true.D. neither A nor B is true.E. This topic was not covered in this chapter.

Page 7: The slope at a point on a position-versus-time graph of an object is

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Important Concepts

Page 8: The slope at a point on a position-versus-time graph of an object is

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A 1-pound block and a 100-pound block are placed side by side at the top of a frictionless hill. Each is given a very light tap to begin their race to the bottom of the hill. In the absence of air resistance

A. the 1-pound block wins the race.B. the 100-pound block wins the race.C. the two blocks end in a tie.D. there’s not enough information to

determine which block wins the race.

Page 9: The slope at a point on a position-versus-time graph of an object is

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A 1-pound block and a 100-pound block are placed side by side at the top of a frictionless hill. Each is given a very light tap to begin their race to the bottom of the hill. In the absence of air resistance

A. the 1-pound block wins the race.B. the 100-pound block wins the race.C. the two blocks end in a tie.D. there’s not enough information to

determine which block wins the race.

Page 10: The slope at a point on a position-versus-time graph of an object is

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Applications

Page 11: The slope at a point on a position-versus-time graph of an object is

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Applications

Page 12: The slope at a point on a position-versus-time graph of an object is

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Which position-versus-time graph represents the motion shown in the motion diagram?

Page 13: The slope at a point on a position-versus-time graph of an object is

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Which position-versus-time graph represents the motion shown in the motion diagram?

Page 14: The slope at a point on a position-versus-time graph of an object is

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Which velocity-versus-time graph goes with the position-versus-time graph on the left?

Page 15: The slope at a point on a position-versus-time graph of an object is

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Which velocity-versus-time graph goes with the position-versus-time graph on the left?

Page 16: The slope at a point on a position-versus-time graph of an object is

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Which position-versus-time graph goes with the velocity-versus-time graph at the top? The particle’s position at ti = 0 s is xi = –10 m.

Page 17: The slope at a point on a position-versus-time graph of an object is

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Which position-versus-time graph goes with the velocity-versus-time graph at the top? The particle’s position at ti = 0 s is xi = –10 m.

Page 18: The slope at a point on a position-versus-time graph of an object is

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Which velocity-versus-time graph or graphs goes with this acceleration-versus-time graph? The particle is initially moving to the right and eventually to the left.

Page 19: The slope at a point on a position-versus-time graph of an object is

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Which velocity-versus-time graph or graphs goes with this acceleration-versus-time graph? The particle is initially moving to the right and eventually to the left.

Page 20: The slope at a point on a position-versus-time graph of an object is

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Rank in order, from largest to smallest, the accelerations a

A– a

C at

points A – C.

A) aA > a

B > a

C

B) aA > a

C > a

B

C) aB > a

A > a

C

D) a

C > a

A > a

B

E) aC > aB > aA

Page 21: The slope at a point on a position-versus-time graph of an object is

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A) aA > a

B > a

C

B) aA > a

C > a

B

C) aB > a

A > a

C

D) a

C > a

A > a

B

E) aC > aB > aA

Rank in order, from largest to smallest, the accelerations a

A– a

C at

points A – C.