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Mama L [17]
3 years ago
14

The gravitational force of the Earth pulls down on a stone after someone tosses it off a cliff According to Newton's third law,

what is the equal but opposite force in this interaction?
a.there is no equal and opposite force in this case


b.the force of the stone pushing down on the air


c.the force of the stone's gravity pulling up on the Earth


d.the force of air resistance pushing up on the stone


e.The force the stone exerts on the persons hand
Physics
1 answer:
katrin [286]3 years ago
8 0

Answer:

The correct answer is c.) the force of the stone's gravity pulling up on Earth.

Explanation:

The correct answer is c.) the force of the stone's gravity pulling up on Earth.

The Earth's size is much greater than size of the stone.

From Newton's Third Law that the force with the Earth attracts the stone is the same as the force of gravitational attraction that the stone exerts on Earth.

Let m_1 be the mass of Earth and m_2 be the mass of the stone.

Therefore F = m_1 \times a_1 = m_2 \times a_2  where it is known that m_1 >> m_2 which implies that a_2 >> a_1.

The acceleration of the stone towards the Earth is much greater than the acceleration of the Earth towards the stone, and so the stone falling towards the Earth is actually visible and perceptible.

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Answer:

The horizontal distance travelled in that time lapse is 12.94 m

Explanation:

In order to solve this problem, we'll need:

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At the lowest point of the roof, the hammer has a 9.88 m/s speed that makes an angle of 27° with the horizontal, so we can calculate the horizontal and vertical speed with trigonometry. If we take right as x positive and down as y positive we get

v_{x}=v*cos(27)=9.88 m/s *cos(27)=8.80 m/s \\v_{y}=v*sen(27)=9.88 m/s *sen(27)=4.49 m/s

Now, we make two movement equation as we have a URM (no acceleration) in x and an ARM (gravity as acceleration) in y. We will wisely pick the lowest point of the roof as the origin of coordinates

x(t)=8.8 m/s *t

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17.1m=4.49m/s*t+\frac{1}{2}*9.8m/s^{2}*t^{2}\\t=1.47s or t=-2.38s

Now, we keep the positive time result and calculate the horizontal distance travelled

x(1.47s)=8.8m/s*1.47s=12.94m

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