← Back
2024 National Quarter Final physics Topic 1 Free

Kinematics

Describing motion at constant speed (true/false) · Sub-topic 1

QUARTER FINAL STAGE 2024

Accra Academy: 45 points

Oyoko Methodist SHS: 36 points

St. Joseph Seminary SHS: 28 points


ROUND 4 - TRUE OR FALSE

SECOND SET OF QUESTIONS

PREAMBLE

An object moves with constant speed.

1. The object moves with zero acceleration.

ANSWER: FALSE

EXPLANATION:

Acceleration is the rate of change of velocity.

Velocity is a vector quantity having both speed and direction.

If an object moves in a curved or circular path, its direction changes continuously.

This change in direction creates a non-zero centripetal acceleration, even if its speed remains constant.

Therefore, a constant speed does not always guarantee zero acceleration.


2. The object moves with constant acceleration.

ANSWER: FALSE

EXPLANATION:

An object moving with constant speed can experience a changing acceleration vector.

For example, in uniform circular motion, the magnitude of the acceleration remains constant, but its direction constantly shifts toward the center of the path.

Since acceleration is a vector quantity, a change in its direction means the acceleration itself is not constant.


3. The object moves with constant velocity.

ANSWER: FALSE

EXPLANATION:

Velocity requires both speed and direction to remain unchanged.

If an object turns, changes lanes, or travels along a curved track, its direction changes.

As a result, its velocity is changing even though its speed stays constant.


---


PRACTICE QUESTIONS

PREAMBLE 1

An object moves with a constant velocity.

1. The object moves along a straight path.

ANSWER: TRUE

EXPLANATION:

Constant velocity means that the direction of motion cannot change.

An object that never changes its direction must travel in a single straight line.


2. The object can move in a uniform circle.

ANSWER: FALSE

EXPLANATION:

Moving in a circle requires the direction of motion to change continuously.

Any change in direction alters the velocity vector, making it impossible for the velocity to remain constant.


3. The object's kinetic energy remains constant.

ANSWER: TRUE

EXPLANATION:

KE $=\dfrac{1}{2}mv^2$.

Since the speed $v$ is constant, KE is constant.



PREAMBLE 2

An object moves with a constant velocity.

1. The object's acceleration vector changes direction over time.

ANSWER: FALSE

EXPLANATION:

The acceleration is exactly zero at every instant.

A zero vector has no direction, so there is no direction to change.


2. The net force on the object is zero.

ANSWER: TRUE

EXPLANATION:

By Newton's second law, $F_{net}=ma$.

Zero acceleration means zero net force.


3. The object's displacement is directly proportional to time elapsed.

ANSWER: TRUE

EXPLANATION:

For constant velocity, $s=vt$.

Displacement is therefore directly proportional to time.



PREAMBLE 3

An object moves with a constant velocity.

1. The object can be undergoing projectile motion.

ANSWER: FALSE

EXPLANATION:

Projectile motion always has a non-zero vertical acceleration due to gravity.

The velocity of a projectile therefore cannot stay constant.


2. The object's velocity-time graph is a horizontal line.

ANSWER: TRUE

EXPLANATION:

A constant velocity never changes with time.

Its graph against time is therefore a horizontal line.


3. The object's position-time graph is a straight line (assuming $v\ne0$).

ANSWER: TRUE

EXPLANATION:

$s=vt$ is linear in $t$.

This gives a straight-line graph with a non-zero slope.



PREAMBLE 4

An object moves with a constant velocity.

1. The momentum of the object is changing.

ANSWER: FALSE

EXPLANATION:

$p=mv$.

With constant mass and constant $v$, the momentum is constant.


2. The object could be permanently at rest.

ANSWER: TRUE

EXPLANATION:

Zero is itself a constant value.

A stationary object therefore satisfies "constant velocity."


3. The distance travelled equals the magnitude of the displacement over any time interval.

ANSWER: TRUE

EXPLANATION:

Constant velocity means straight-line motion in one direction.

Distance therefore equals $|\text{displacement}|$ exactly.