Class 11 Physics: Motion In A Straight Line Mock Test
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Motion in a Straight Line Mock Test – Class 11 Physics

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Motion in a Straight Line – Progressive Test

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1. Use the arrangement described below. A straight line has origin . Point is to the left of , and point is to the right of . The positive direction is chosen toward the right. What is the best coordinate description of the two points?

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2. Match each graph feature with its meaning.

Graph feature Meaning
P. Positive slope 1. Motion in positive direction
Q. Negative slope 2. Motion in negative direction
R. Horizontal line 3. Rest in the chosen frame
S. Greater slope magnitude 4. Greater speed for uniform motion

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3. A body starts from rest and has uniform acceleration . The ratio of displacements in the , , and seconds is

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4. A graph shows a line segment exactly along the time axis. During that segment, the body has

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5. Use the graph description below.

Two bodies have straight-line graphs. Graph P slopes upward gently. Graph Q slopes upward more steeply. Both graphs are straight throughout the same time interval.

What conclusion follows?

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6. At , a cart is at . At , it is at . What is the simplest direction information from this position record?

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7. Consider the following statements about signs of and .
Statement I: If and have the same sign, speed increases.
Statement II: If and have opposite signs, speed decreases.
Statement III: If is negative, the body must always slow down.

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8. Equality between distance travelled and magnitude of displacement is possible when a body

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9. A data sheet gives the following position-time entries for a moving object.

Instant Position coordinate

The displacement from to is

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10. A curved graph is concave downward, and its tangent slope remains positive but becomes smaller with time. The body is

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11. The limiting definition of instantaneous acceleration is

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12. A train covers in . Its average speed in SI units is

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13. A velocity-time graph is a straight line passing through at and at . The acceleration is

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14. A braking car is described by , with in and in . What is its acceleration, and what does it indicate while remains positive?

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15. A body starts from rest and accelerates uniformly at for . Its displacement is

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16. The relative position of with respect to is , where is in and is in . What does this equation show?

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17. The equation is especially useful in uniformly accelerated motion when the unknown or unnecessary quantity is

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18. A velocity-time graph consists of a triangle above the time axis with base and height , followed by a rectangle below the time axis with width and height . The net displacement is

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19. A distance record for a moving ant says . In SI units, this distance is

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20. A body moves with , and body moves with , where is in and is in . The relative velocity of with respect to is

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21. A car moving with constant velocity passes a motorcycle at rest. The motorcycle starts at the same instant with uniform acceleration . The time taken by the motorcycle to catch the car is

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22. A particle moves from to in . Its average velocity is

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23. A body starts from rest with acceleration , and body starts from rest with acceleration from the same point at the same instant. Their relative acceleration is

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24. A student says, “The area under an acceleration-time graph gives displacement because acceleration is related to motion.” The precise correction is that the area under an graph gives

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25. In uniform motion with constant velocity , the position at time is represented by . The term represents

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26. A cyclist covers in . The average speed is

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27. A car has and brakes uniformly with . The distance covered before stopping is

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28. A straight graph slopes downward from left to right. What is the sign of the velocity?

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29. A ball is thrown vertically upward with . Taking , the total distance travelled in the first is

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30. A uniformly accelerated object has and . Its displacement in the second is

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31. Use the graph description below.

An graph is curved upward. Its tangent slope is small at first and becomes larger positive as time increases.

The body is

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32. A cart is at at and moves with constant velocity . Its position at is

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33. On a position-time graph for straight-line motion, the slope of the graph represents

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34. Study the following one-dimensional journey.

Part Motion
P to
Q to
R to

For the whole journey, distance travelled and displacement are respectively

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35. A body has the following velocity-time data, and velocity changes linearly between consecutive entries.

Time Velocity

The displacement from to is

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36. Displacement in one-dimensional motion is best defined as

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37. A lift moves from the ground floor to the third floor and then stops. Why is this a suitable example of one-dimensional motion?

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38. Two particles move along the -axis with and , where is in and is in . The position where the particles meet is

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39. For motion along a straight line, the relation means that acceleration is

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40. The relation follows from

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41. A student writes the following line in a notebook: “Since , the body must be moving left.” What is the flaw in this reasoning?

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42. A position graph is described as follows.

An object starts at , moves steadily to , then moves steadily back to . The graph is an graph, but only the sequence of positions is needed here.

What are the distance travelled and displacement?

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43. Average velocity in one-dimensional motion is calculated from

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44. Study the journey table.

Part Distance covered Time taken
P
Q
R

The average speed for the complete journey is

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45. Two stones are thrown vertically upward at the same instant from the same point with initial velocities and . Neglect air resistance. Their relative acceleration is

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46. The limiting definition of instantaneous velocity in one-dimensional motion is

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47. Consider the following statements about uniformly accelerated motion.
Statement I: The equations , , and assume constant acceleration.
Statement II: The relation gives displacement in the second.
Statement III: The equation gives the sign of automatically without physical context.

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48. A straight graph passes through at and has slope . The position at is

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49. In the equation , a dimensional check of the term gives

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50. A ball is thrown vertically upward with . Taking upward as positive and , its velocity after is

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1 Comment
Rukshar

👍 😊 😊 👌 👌

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