Physics-
General
Easy
Question
Work is converted into ...............
- Energy
- Force
- Both1 & 2
- None
The correct answer is: Energy
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Solar cell converts .............. energy into .................. energy.
Solar cell converts .............. energy into .................. energy.
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A Catapult converts .............. energy into ................... energy.
A Catapult converts .............. energy into ................... energy.
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A moving arrow consists of ................ energy.
A moving arrow consists of ................ energy.
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Formula for kinetic energy is ...........
Formula for kinetic energy is ...........
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Stretched bow consists of ............. energy.
Stretched bow consists of ............. energy.
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The main source of energy on earth is ................
The main source of energy on earth is ................
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Work done by the gravitational force on a moving car is an example for ............... work.
Work done by the gravitational force on a moving car is an example for ............... work.
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What is the relation between S.I. unit of work and C.G.S. unit of work.
What is the relation between S.I. unit of work and C.G.S. unit of work.
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Three forces 2N, 3N and FN acting on a body keep it in equilibrium Then F = ?
Three forces 2N, 3N and FN acting on a body keep it in equilibrium Then F = ?
physics-General
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Find the resultant force.
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)
Find the resultant force.
![](data:image/png;base64,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)
physics-General
physics-
Find the resultant force acting on the body from the figure below.
![](data:image/png;base64,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)
Find the resultant force acting on the body from the figure below.
![](data:image/png;base64,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)
physics-General
physics-
In a rope game both the groups are using different magnitudes of force Find the direction of resultant force.
In a rope game both the groups are using different magnitudes of force Find the direction of resultant force.
physics-General
physics-
200N force is acting on a body Find the magnitude of force ?
200N force is acting on a body Find the magnitude of force ?
physics-General
physics-
Forces at a distance are also known as ..............forces.
Forces at a distance are also known as ..............forces.
physics-General
physics-
What is the direction of push and pull on a given object.
What is the direction of push and pull on a given object.
physics-General