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Circular Motion — Free MYP4 Physics Practice Questions
1QuestionCircular Motions ExamplesConcept Practice
2 marks~3 minCriterion A
A car of mass 1200 kg travels at a constant speed of 15 m/s around a flat, circular curve of radius 50 m. The centripetal force is provided entirely by friction between the tyres and the road.
Calculate the centripetal force acting on the car. [2]
Solutions
2QuestionCircular Motions ExamplesAssessment Practice
2 marks~3 minCriterion D
A roller coaster completes a vertical loop of radius r=15m. A passenger of mass m=70kg travels at v=12m/s at the top of the loop.
Fc=rmv2
a
Calculate the centripetal force acting on the passenger at the top of the loop. [1]
b
The calculation assumes the passenger's speed is constant throughout the loop. Explain how a change in speed due to gravity would affect the force experienced by the passenger and their comfort. [1]
Solutions
3QuestionCircular Motions ExamplesAssessment Practice
4 marks~6 minCriterion C
A car travels at a constant speed around a circular roundabout of radius 36m. The car's speed is 12m/s.
a
State the direction of the centripetal acceleration acting on the car. [1]
b
Calculate the centripetal acceleration of the car using ac=rv2. [1]
c
The car maintains a constant speed throughout its journey around the roundabout. Evaluate whether the car is in equilibrium, justifying your answer with reference to Newton's first law of motion. [2]
Solutions
4QuestionCentripetal and Centrifugal ForcesAssessment Practice
4 marks~6 minCriterion C
A racing car travels around a banked curve of radius r, where the road surface is inclined at angle θ to the horizontal. The maximum safe cornering speed is given by v=rgtanθ, where g is the gravitational field strength.
a
Explain why banking a road allows a car to corner at a higher speed than on a flat road. [1]
b
Identify the vertical and horizontal components of the normal reaction force N acting on the car, and explain which component provides the centripetal force. [2]
c
Evaluate how doubling the banking angle θ affects the maximum safe speed v, using the equation v=rgtanθ to justify your answer. [1]
Solutions
5QuestionCircular Motions ExamplesAssessment Practice
5 marks~8 minCriterion A
A student investigates centripetal force by swinging a 0.50 kg mass in a horizontal circle of fixed radius. She measures the centripetal force Fc for different speeds v and plots Fc against v2. The graph is a straight line through the origin with gradient 0.62Ns2m−2.
a
State the equation for centripetal force and deduce an expression for the gradient of this graph in terms of m and r. [2]
b
Calculate the radius r of the circle. [1]
c
The student repeats the experiment with the same mass but doubles the radius. Analyse how this change affects the gradient of the Fc against v2 graph, and explain what this implies about the centripetal force required to maintain the same speed. [2]