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Ira Lisetskai [31]
3 years ago
13

A 5 kg object near Earth's surface is released from rest such that it falls a distance of 10 m. After the object falls 10 m, it

has a speed of 12 m/s. Which of the following correctly identifies whether the object-Earth system is open or closed and describes the net external force?
A) The system is closed, and the net external force is zero.
B) The system is open, and the net external force is zero.
C) The system is closed, and the net external force is nonzero.
D)The system is open, and the net external force is nonzero.
Physics
1 answer:
galben [10]3 years ago
4 0

To solve the problem it is necessary to apply the concepts related to energy conservation. We have a mass of 5Kg that at a distance of 10m has gained 12m / s, with energy losses due to friction.

KE + W_f = PE

\frac{1}{2}mv^2 +W_f = mgh

W_f = \frac{1}{2}mv^2 -mgh

W_f = \frac{1}{2} 5*12^2-5*9.8*10

W_f = 130J

Since there is a loss of energy due to friction, it means that an external force resulting from friction is interacting on the system, which also makes the system open.

The correct answer is D.

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Answer:

The average speed would be 279.167 meters per second.

Explanation:

Speed ​​is the magnitude that expresses the variation in position of an object and as a function of time. In other words, speed is defined as the relationship established between the distance traveled and the time elapsed in the movement of a mobile.

Speed can be calculated using the following expression:

Speed=\frac{distance}{time}

In this case:

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Since the required unit of speed is meter per second, then you convert from km to meters for the case of distance, and from hours to seconds for the case of time. So:

  • distance= 7,035 km= 7,035,000 m (being 1 km= 1,000 m)
  • time= 7 hours= 420 minutes= 25,200 seconds (being 1 hour=60 minutes and 1 minute=60 seconds)

Replacing in the definition of speed:

Speed=\frac{7,035,000 meters}{25,200 seconds}

Solving:

Speed=279.167\frac{meters}{ seconds}

Then, <u><em>the average speed would be 279.167 meters per second.</em></u>

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