A body moves along one dimension with a constant acceleration of 3.15 m/s² over a time interval. At the end of this interval it has reached a velocity of 11.0 m/s. (a) If its original velocity is 5.50 m/s, what is its displacement (in m) during the time interval? x Which constant-acceleration equation relates the initial velocity and final velocity to the acceleration and displacement? Can you solve this equation for the displacement? m (b) What is the distance it travels (in m) during this interval? x How are displacement and distance different? Does the direction of the velocity change over the time interval in this scenario? Knowing this, can you relate the displacement to the distance? m (c) A second body moves in one dimension, also with a constant acceleration of 3.15 m/s²2, but over some different time interval. Like the first body, its velocity at the end of the interval is 11.0 m/s, but its initial velocity is -5.50 m/s. What is the displacement (in m) of the second body over this interval? X Which constant-acceleration equation relates the initial velocity and final velocity to the acceleration and displacement? Can you solve this equation for the displacement? m (d) What is the total distance traveled (in m) by the second body in part (c), during the interval in part (c)? m

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A body moves along one dimension with a constant acceleration of 3.15 m/s² over a time interval. At the end of this interval it has reached a velocity of 11.0 m/s.
(a) If its original velocity is 5.50 m/s, what is its displacement (in m) during the time interval?
X
Which constant-acceleration equation relates the initial velocity and final velocity to the acceleration and displacement? Can you solve this equation for the
displacement? m
(b) What is the distance it travels (in m) during this interval?
X
How are displacement and distance different? Does the direction of the velocity change over the time interval in this scenario? Knowing this, can you relate the
displacement to the distance? m
(c) A second body moves in one dimension, also with a constant acceleration of 3.15 m/s2, but over some different time interval. Like the first body, its velocity at
the end of the interval is 11.0 m/s, but its initial velocity is -5.50 m/s. What is the displacement (in m) of the second body over this interval?
X
Which constant-acceleration equation relates the initial velocity and final velocity to the acceleration and displacement? Can you solve this equation for the
displacement? m
(d) What is the total distance traveled (in m) by the second body in part (c), during the interval in part (c)?
m
Transcribed Image Text:A body moves along one dimension with a constant acceleration of 3.15 m/s² over a time interval. At the end of this interval it has reached a velocity of 11.0 m/s. (a) If its original velocity is 5.50 m/s, what is its displacement (in m) during the time interval? X Which constant-acceleration equation relates the initial velocity and final velocity to the acceleration and displacement? Can you solve this equation for the displacement? m (b) What is the distance it travels (in m) during this interval? X How are displacement and distance different? Does the direction of the velocity change over the time interval in this scenario? Knowing this, can you relate the displacement to the distance? m (c) A second body moves in one dimension, also with a constant acceleration of 3.15 m/s2, but over some different time interval. Like the first body, its velocity at the end of the interval is 11.0 m/s, but its initial velocity is -5.50 m/s. What is the displacement (in m) of the second body over this interval? X Which constant-acceleration equation relates the initial velocity and final velocity to the acceleration and displacement? Can you solve this equation for the displacement? m (d) What is the total distance traveled (in m) by the second body in part (c), during the interval in part (c)? m
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