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Circular Motion Guide Quiz

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Circular Motion Guide Quiz

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Circular Motion: solving steps guide & quiz

Created by

Jemaica Allain Dueñas
Jemaica Allain Dueñas
Philippines

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Circular Motion Guide Quiz
 

Circular Motion Guide QuizOnline version

Circular Motion: solving steps guide & quiz

by Jemaica Allain Dueñas
1
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What force keeps an object moving in a circle?

2

In uniform circular motion, which quantity remains constant?

3

What is the name of the acceleration in circular motion?

4

If radius doubles, with the same angular speed, centripetal acceleration:

5

Which equation relates period T to radius for circular motion?

6

How is velocity oriented in circular motion?

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Which force provides centripetal acceleration for a satellite?

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If speed increases with radius constant, centripetal acceleration:

9

Which scenario is NOT circular motion?

10

Direction of centripetal acceleration is:

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Explanation: Centripetal force is the inward force that constantly changes the object’s direction, keeping it moving in a circle. Without this inward pull, the object would move in a straight line instead of a curved path.

Explanation: In uniform circular motion, the speed (magnitude of velocity) stays constant, but the direction of the velocity keeps changing. This change in direction is what causes the circular path.

Explanation: Centripetal acceleration is the inward acceleration that continuously changes the direction of an object’s velocity, keeping it moving in a circular path. It always points toward the center of the circle.

Explanation: Centripetal acceleration is given by the formula: ac=w²r If the angular speed (w) stays the same and the radius (r) doubles, then ac also doubles, because acceleration is directly proportional to the radius.

The period T is the time for one complete revolution. Since speed distance and one revolution covers a distance v= distance/time and one T= 2πr/v

Explanation: In circular motion, velocity is always tangential to the circle — it points along the direction the object is moving at that instant, perpendicular to the radius. This is why the object moves around the circle instead of directly toward the center.

Explanation: For a satellite orbiting Earth, the gravitational force acts as the centripetal force that pulls it toward the center of Earth. This inward pull keeps the satellite moving in its circular (or nearly circular) orbit instead of flying off into space.

If the radius is constant and speed increases, the centripetal acceleration increases because it depends on the square of the speed. The formula is: ac= v^2/r

Explanation: A ball tossed straight up moves in a straight line, not along a circular path. There’s no continuous change in direction around a center, so it’s not circular motion.

Explanation: Centripetal acceleration always points toward the center of the circle. This inward direction constantly changes the object’s velocity, keeping it moving along the circular path.

 
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