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Two balls are projected horizontally from the same height with different initial speeds. Neglecting air resistance, which statement is true about their times of flight?
The ball with the higher initial speed will land first.
The ball with the lower initial speed will land first.
Both balls will land at the same time.
The time of flight depends on the mass of the balls.
Two objects of different masses are dropped simultaneously from the same height. Neglecting air resistance, which object will hit the ground first?
The heavier object
The lighter object
Both objects will hit the ground at the same time.
It depends on the shape of the objects.
A ball is thrown vertically upwards. What is its acceleration at the highest point?
upwards
downwards
downwards
If the Earth's mass were doubled and its radius were halved, the acceleration due to gravity at its surface would become:
One-fourth its present value
Half its present value
Four times its present value
Eight times its present value
A ball is thrown vertically upwards. Which of the following graphs correctly represents the variation of acceleration with time during its upward motion (neglecting air resistance)?
A straight horizontal line at -9.8 m/sยฒ
A straight line with a negative slope
A straight line with a positive slope
A parabolic curve opening downwards
A bullet is fired horizontally from a gun. Neglecting air resistance, what is the vertical acceleration of the bullet during its flight?
0 m/sยฒ
9.8 m/sยฒ upwards
9.8 m/sยฒ downwards
Dependent on the initial velocity
Imagine a hypothetical planet with half the Earth's radius and twice its average density. What would be the acceleration due to gravity on the surface of this planet?
4.9 m/sยฒ
19.6 m/sยฒ
9.8 m/sยฒ
2.45 m/sยฒ
At what height from the Earth's surface are the gravitational potential and the value of g equal to and respectively? (Take Earth's radius as 6400 km)
1600 km
2600 km
3600 km
4600 km
If the gravitational potential at a height h above the Earth's surface is and g is , find h. (Earth's radius = 6400 km)
3500 km
3543 km
3600 km
3700 km
A satellite experiences a gravitational potential of and an acceleration due to gravity of . Determine its altitude above a planet with a radius of 7000 km.
1270 km
2270 km
3270 km
4270 km