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Motion Test - 5...

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  • Question 1
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    The following options have dot representations. Each dot represents a time interval of one second and the motion of the ball is not necessarily horizontal.

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     In which of the following option could represent the ball moving at a constant velocity? 

  • Question 2
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    A block starts accelerating at $$5 m/s^{2}$$ from rest on a frictionless surface. Calculate the distance traveled by  the block in first 4 seconds?

  • Question 3
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    The velocity-time graph below represents the velocity of a toy train as it moves north and south with velocity near the middle of the vertical axis. During which, Interval(s) is the toy train speeding up?

  • Question 4
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    A ball of mass m is thrown straight upward from the top of a multi-storey building with an initial velocity of +15 m/s.
    Find out the approximate maximum height reached by the ball?

  • Question 5
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    A block of mass 2 kg falls from the wall at a height of 2.3 m. Calculate the velocity just before it hits the ground. ($$g=-9.8 \frac{m}{s^2}$$)

  • Question 6
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    A car starts from rest and accelerates on a straight horizontal track at $$5 {m}/{{s}^{2}}$$. Find out the distance travel by the car in $$8$$ seconds?

  • Question 7
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    The graphs above show that position versus time for three different cars: $$1, 2,$$ and $$3$$. Rank these cars according to the magnitudes of their velocities, greatest first. 

  • Question 8
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    A frog that jumps upwards is under the influence of gravity and accelerates at a constant rate.
    If it has an initial upwards velocity of $${v}_{0}=5.00{m}/{s}$$, approximately how far above the ground will it be when it has velocity $$v=-2.50{m}/{s}$$?

  • Question 9
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    The position-time graphs above represent the motions of cars $$1$$ to $$5$$.
    How do they rank, according to their speeds (greatest first)?

  • Question 10
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    A cart begins from rest at the top of a long incline and rolls with a constant acceleration of $$2m/s^{2}$$. How far has the cart moved along the incline after rolling for $$3$$ seconds?

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