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A car moves along a straight path with v...

A car moves along a straight path with variable velocity as shown in the figure. When the car is at position A, its velocity is 10 m `s^(-1)` and when it is at position B, its velocity is 20 m `s^(-1)` . If the car take 5 seconds of times to move from A to B, find the acceleration of the car.

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The correct Answer is:
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Initial position of the car at position A = u = 10 m `s^(-1)` Final velocity of the car at position B = v = 20 m `s^(-1)` . The change in velocity of the car `triangle v=v-u=20 ms^(-1) -10 m s^(-1) =10 m s^(-1)` The time taken for the car to move from A to B, `trianglet=5 s`
`therefore` Acceleration of the car,
`a=(trianglev)/(trianglet)=(10 ms^(-1))/(5s)=2 m s^(-2)`
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A car moves along a straight path with variable velocity as shown in the figure. When the car is at possiting A, its velocity is 10 m s^(-1) and when it is at position B, its velocity is 20 m s^(-1) . If the car takes 5 seconds of time to move from A to B, find the acceleration of the car.

A car moves along a straight path with variable velocity as shown in the figure. When the car is at position A, its velocity is 10 ms^(-1) and when it is at position B, its velocity is 20 m s^(-1) . If the car takes 5 seconds of time to move from A to B, find the acceleration of the car.

Knowledge Check

  • A car is moving on a straight road. The velocity of the car varies with time as shown in the figure. Initially (at t=0), the car was at x=0 , where, x is the position of the car at any time 't'. Average speed from t=0 to t=70 s will be :-

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