This quiz in 'Chapter 2: Describing Motion: Kinematics in One Dimension' assesses understanding of motion concepts such as displacement, velocity, and acceleration in physics. It focuses on practical scenarios to illustrate these fundamental principles, enhancing both theoretical and practical knowledge.
Increases.
Remains constant.
Decreases.
Cannot be determined from the information given.
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17 s
0.058 s
4.0 s
0.25 s
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8.0 s
11 s
14 s
16 s
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Always
Never
Only when the velocity is constant
Only when the velocity is increasing at a constant rate
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25 m/s
49 m/s
90 m/s
120 m/s
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Traveling at 2.0 m in every second.
Traveling at 2.0 m/s in every second.
Changing its velocity by 2.0 m/s.
Increasing its velocity by 2.0 m/s in every second.
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8.0 m/s^2
9.6 m/s^2
12 m/s^2
24 m/s^2
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Both its velocity and its acceleration are zero.
Its velocity is zero and its acceleration is not zero.
Its velocity is not zero and its acceleration is zero.
Neither its velocity nor its acceleration is zero.
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Both its velocity and its acceleration point upward.
Its velocity points upward and its acceleration points downward.
Its velocity points downward and its acceleration points upward.
Both its velocity and its acceleration points downward.
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Position.
Velocity.
Acceleration.
Displacement.
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Position.
Velocity.
Acceleration.
Displacement.
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The acceleration must be constantly increasing.
The acceleration must be constantly decreasing.
The acceleration must be a constant non-zero value.
The acceleration must be equal to zero.
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A horizontal straight line.
A vertical straight line.
A straight line making an angle with the time axis.
A parabolic curve.
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8.0 m
18 m
48 m
144 m
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The displacement is either greater than or equal to the distance traveled.
The displacement is always equal to the distance traveled.
The displacement is either less than or equal to the distance traveled.
The displacement can be either greater than, smaller than, or equal to the distance traveled.
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The one thrown up is traveling faster.
The one thrown down is traveling faster.
They are traveling at the same speed.
It is impossible to tell because the height of the building is not given.
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The first brick accelerates faster.
The second brick accelerates faster.
The two bricks accelerate at the same rate.
It is impossible to determine from the information given.
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6.0 m, 26.0 m
26.0 m, 6.0 m
26.0 m, 26.0 m
6.0 m, 6.0 m
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66.0 km/h
67.0 km/h
68.0 km/h
69.0 km/h
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2.0 m
3.0 m
4.0 m
5.0 m
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The car is decelerating, and its acceleration is positive.
The car is decelerating, and its acceleration is negative.
The acceleration is zero.
A statement cannot be made using the information given.
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The same speed
Twice as fast
Three times as fast
Four times as fast
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Zero
Slightly less than g
Exactly g
Slightly greater than g
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14.2 * 10^3 m/s
124 m/s
3.95 m/s
14.2 m/s
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9.46 * 10^12 mi
9.46 * 10^15 mi
5.88 * 10^12 mi
5.88 * 10^15 mi
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260 mi/h
270 mi/h
275 mi/h
280 mi/h
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Its acceleration is constantly increasing.
Its acceleration is constant.
Its acceleration is constantly decreasing.
Its acceleration is zero.
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0 km/h
0.09 km/h
4.5 km/h
5.3 km/h
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84 km/h
89 km/h
90 km/h
91 km/h
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15 m/s
30 m/s
45 m/s
375 m/s
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Acceleration.
Velocity.
Displacement.
Position.
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Moving with constant non-zero speed.
Moving with constant non-zero acceleration.
At rest.
Moving with infinite speed.
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10 m
55 m
66 m
80 m
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0 km/h
0.09 km/h
4.5 km/h
5.3 km/h
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6.0 s
8.0 s
10 s
12 s
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20 m/s
16 m/s
12 m/s
10 m/s
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No, this is not possible because it is always speeding up.
No, this is not possible because it is always speeding up or always slowing down, but it can never turn around.
Yes, this is possible, and a rock thrown straight up is an example.
Yes, this is possible, and a car that starts from rest, speeds up, slows to a stop, and then backs up is an example.
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7.0 m/s
14 m/s
21 m/s
64 m/s
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Its acceleration is constant.
Its velocity is constant.
Neither its acceleration nor its velocity is constant.
Both its acceleration and its velocity are constant.
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18 m
20 m
40 m
80 m
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9.8 m/s upward
9.8 m/s downward
Zero
19.6 downward
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Average speed.
Instantaneous speed.
Average acceleration.
Instantaneous acceleration.
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It will travel at constant velocity with zero acceleration.
It will have a constant acceleration up the hill, but a different constant acceleration when it comes back down the hill.
It will have the same acceleration, both up the hill and down the hill.
It will have a varying acceleration along the hill.
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4:1
2:1
1.7:1
1.4:1
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180 mi
190 mi
200 mi
210 mi
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30 m
39 m
48 m
57 m
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No, and an example would be an object starting from rest
No, and an example would be an object coming to a stop
Yes, because of the way in which velocity is defined
Yes, because of the way in which acceleration is defined
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16 m
24 m
42 m
84 m
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