Physics
Grade-7
Easy
Question
Which one of the two masses shown below has more kinetic energy when both have the same speed?
![](data:image/png;base64,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)
- 7 kg
- 12 kg
- Both
- None
Hint:
12 kg
The correct answer is: 12 kg
Kinetic energy is directly proportional to the mass of the object and the square of its velocity.
Hence, if the velocity remains constant the kinetic energy will be greater for the object which has greater mass.
Related Questions to study
Physics
![](data:image/png;base64,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)
What is the value of the kinetic energy when the velocity of the object is
60 Km/h for the violet car (fourth line from top)
![](data:image/png;base64,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)
What is the value of the kinetic energy when the velocity of the object is
60 Km/h for the violet car (fourth line from top)
PhysicsGrade-7
Physics
What can you say about the kinetic energy of the two bodies shown below when both have the same speed?
![](data:image/png;base64,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)
What can you say about the kinetic energy of the two bodies shown below when both have the same speed?
![](data:image/png;base64,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)
PhysicsGrade-7
Physics
What is the new kinetic energy of a body of mass m, moving at a velocity, v, when its velocity becomes v/5
What is the new kinetic energy of a body of mass m, moving at a velocity, v, when its velocity becomes v/5
PhysicsGrade-7
Physics
Which one of the two bodies shown below has less kinetic energy when both have the same speed?
![](data:image/png;base64,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)
Which one of the two bodies shown below has less kinetic energy when both have the same speed?
![](data:image/png;base64,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)
PhysicsGrade-7
Physics
Which one of the two bodies shown below has more kinetic energy when both have the same speed?
![](data:image/png;base64,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)
Which one of the two bodies shown below has more kinetic energy when both have the same speed?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIIAAABJCAYAAADxLP6KAAADyElEQVR4nO2cO5aiQBSG/5ozS1GDOa4AV9BOPmlnEOoCegeTYKjZ7KAjWIGugNOBuJeawEJpn0DdKh7+3zkGtlhUXb57q8AGpbXWIC/Pj7Y7QLoBRSAAKAIxUAQCgCIQA0UgAICfbXfglVFKPd3G19k9RfBM+eBXOch1t2+KVxGeZcCQr20VY687xvL2TduognMR6hjty37fKKVExlO0IdVeGeXyErNNh10M1jcuM1i6bSciSHXSZSBd40tkqf2Ii+CkbPWsOvjur8T+RK8juAqA1rrSqRZpDi8oCdNG9ZJIFDERXAegD1WhzSnMNj4iIvgKQJdl6Ns65hJODQPCJlGsRfCdCV2sCn2vBgArwuBomigUgQCwFKGtktjF6aHvsCJY0sX1QZNEoQgEAEUgBopAAFAEYqAIBEBPRejiSr3vWInA8/nh0MuKQB7TpGJai+C7KnRtWhhKVWRFIACERPCVFV2rBkOCFUGALk0PTZNFTATXwWA1eI5NjEQrQiGDtBB9kKBLVaEJzm55kzh4fbzTqS1pbffr7CbYcobU7WAfBWgTCfmc3g1dvnu3/P4eQxCgSIC+jcHp3dBXO3uh5yP4kFpyH15FeEVcVQfpdnkdwTEuziZcyMVnKHnAZuFcptePziFHLhfO5b89YpAP0yK3H45VdXuXUIQW6dI6nYtFAoAiEIMnEQ5YzRSi1M/ehoWf2FmKcOxk8YujUgqKR/uKw2oGpRRmq0PbXbmLSEUIEw2tzWv9JtHkQEgRKYV3fCAObn3enURqZ42QRlBqhlOCpNH3YAymsrxhrTW2i/HDrWolkqPYiYiwmRedKHXwHmkENc8Q51ssRgCQIppniPNjIPI4AMKEleUWDmNnKcIIi+3Z5jwGluMId33crzD7NhAAhz0yTDEx70eTKZDt0d3ZVJ5KieQ4dqJTw2jxgRAbfN4xYbNcYnf1pQmmyLA3vU8/N8B0gtHldoOkeiK5jp3sGuGwR4YAv+5MiWFiBvu+Olt72CPDDsvxMSvmmxDJi04LjxLJdeysREij76Us/bvELviD3w+UHC3+IcYS42JBk39hFybnxZJe4zU1wNNEcho7bUMSagDnVxDr/OaGuY4D6DA5fVGHgA7i3DSDiu30jeM4cfE6fRoGOi4NNAlvjd1P7OxEECCPg6vOJ+F5oIOmciLdRjJ2rf/WkH/tLhY4B+yzFjvkk7d1qaxr6O2i1kJPNHa11RHnWPpQyoyXqAYiyMWO/7xKAPBnaGKgCAQARSAGikAAUARioAgEAEUgBopAAFAEYvgPQfG7lnwhzd8AAAAASUVORK5CYII=)
PhysicsGrade-7
Physics
Which of the following statements is correct for the graph between kinetic energy and mass of the body?
Which of the following statements is correct for the graph between kinetic energy and mass of the body?
PhysicsGrade-7
Physics
What kind of graph is the graph between kinetic energy and mass of the body?
What kind of graph is the graph between kinetic energy and mass of the body?
PhysicsGrade-7
Physics
As mass decreases, kinetic energy
As mass decreases, kinetic energy
PhysicsGrade-7
Physics
As mass increases, kinetic energy
As mass increases, kinetic energy
PhysicsGrade-7
Physics
Identify the correct relation
Identify the correct relation
PhysicsGrade-7
Physics
A body of mass 100 Kg moves with a kinetic energy of 2000 J. What will be its new kinetic energy if it moves at a speed of 50 m/s?
A body of mass 100 Kg moves with a kinetic energy of 2000 J. What will be its new kinetic energy if it moves at a speed of 50 m/s?
PhysicsGrade-7
Physics
A car is traveling with a velocity of 40 m/s and has a mass of 1120 Kg. How much kinetic energy does the car have?
A car is traveling with a velocity of 40 m/s and has a mass of 1120 Kg. How much kinetic energy does the car have?
PhysicsGrade-7
Physics
A baby carriage is sitting at the top of a hill that is 21 m high. The carriage with the baby weighs 12 N. The carriage comes down with a speed of 5 m/s. What is the kinetic energy of the carriage?
A baby carriage is sitting at the top of a hill that is 21 m high. The carriage with the baby weighs 12 N. The carriage comes down with a speed of 5 m/s. What is the kinetic energy of the carriage?
PhysicsGrade-7
Physics
Hari serves a volleyball with a mass of 2.1 Kg. The ball leaves his hand at a speed of 30 m/s. How much kinetic energy does the ball have?
Hari serves a volleyball with a mass of 2.1 Kg. The ball leaves his hand at a speed of 30 m/s. How much kinetic energy does the ball have?
PhysicsGrade-7
Physics
Direction : Calculate the missing term
m = 12 Kg
v = 20 m/s
K.E. = ?
Direction : Calculate the missing term
m = 12 Kg
v = 20 m/s
K.E. = ?
PhysicsGrade-7