If a body travels some distance in a given time interval, then for that time interval, its:

1.	Average speed  ≥  |Average velocity|
2.	|Average velocity|  ≥  Average speed
3.	Average speed < |Average velocity|
4.	|Average velocity| must be equal to average speed.

The position of an object moving along the x-axis is given by, \(x=a+bt^2\)  where \(a=8.5\) m, \(b=2.5\) ms^-2, and \(t\) is measured in seconds. Its velocity at \(t=2.0\) s will be:
1. \(13\) m/s
2. \(17\) m/s
3. \(10\) m/s
4. \(0\) 

A ball is bouncing elastically with a speed of 1 m/s between the walls of a railway compartment of size 10 m in a direction perpendicular to the walls. The train is moving at a constant velocity of 10 m/s parallel to the direction of motion of the ball. As seen from the ground:
(a) the direction of motion of the ball changes every 10 sec.
(b) the speed of the ball changes every 10 sec.
(c) the average speed of the ball over any 20 sec intervals is fixed.
(d) the acceleration of the ball is the same as from the train.
Choose the correct option:
1. (a), (c), (d)
2. (a), (c)
3. (b), (c), (d)
4. (a), (b), (c)

If in one-dimensional motion, instantaneous speed \(v\) satisfies \(0\leq v<v_0\), then:

A body is thrown upwards and reaches its maximum height. At that position:

Which one of the following displacement-time graph represents two moving objects \(P\) and \(Q\) with zero relative velocity?

1.		2.
3.		4.

A body is projected vertically in the upward direction from the surface of the earth. If the upward direction is taken as positive, then the acceleration of the body during its upward and downward journey is:

1. Positive, negative

2. Negative, negative

3. Positive, positive

4. Negative, positive

When the velocity of a body is variable, then:

1. its speed may be constant.

2. its acceleration may be constant.

3. its average acceleration may be constant.

4. All of the above

A body in one-dimensional motion has zero speed at an instant. At that instant, it must have:

The figure gives the \((\mathrm{x-t})\) plot of a particle in a one-dimensional motion. Three different equal intervals of time are shown. The signs of average velocity for each of the intervals \(1,\) \(2\) & \(3,\) respectively are: