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dedylja
2 months ago
8

The path of a meteor passing Earth is affected by its gravitational force and falls to Earth's surface. Another meteor of the sa

me mass falls to Jupiter's surface due to its gravitational force. What statement accurately compares these two events? A) The meteors fall at the same rate since they have the same mass. B) The meteor falls to Earth faster due to its greater gravitational force. C) The meteor falls to Jupiter faster due to its greater gravitational force. D) The meteor falls to Jupiter at a faster rate due to its thinner atmosphere.
Physics
2 answers:
serg [3.5K]2 months ago
8 0
The right choice is option (C). Explanation: The scenario describes how a meteor on a trajectory toward Earth is influenced by Earth's gravitational pull, causing it to descend to the planet's surface. Another meteor of equivalent mass encounters Jupiter's gravity, thus falling onto its surface. According to Newton's universal law of gravitation, all particles in the universe exert gravitational forces on one another, which are directly proportional to their masses and inversely proportional to the square of the distance between them. Jupiter, being the most massive planet in our solar system, has a gravitational force that is 2.4 times stronger than that of Earth. Thus, a person weighing 100 pounds on Earth would weigh 240 pounds on Jupiter. Consequently, the correct answer is (C): the meteor falls to Jupiter quicker due to its stronger gravitational force.
Yuliya22 [3.3K]2 months ago
6 0
For USATest prep, the answer is C.
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A proton moves along the x-axis with vx=1.0×107m/s. As it passes the origin, what are the strength and direction of the magnetic
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In a novel from 1866 the author describes a spaceship that is blasted out of a cannon with a speed of about 11.000 m/s. The spac
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Answer:

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Read 2 more answers
Derive an algebraic equation for the vertical force that the bench exerts on the book at the lowest point of the circular path i
Keith_Richards [3271]

a)

i) 120 s

ii) 1.57 m/s

b)

i) Refer to the attached diagram

ii) Up

c) N=mg+m\frac{v_b^2}{R}

d) Greater than

Explanation:

The problem does not provide full details: consult the attachments for the complete text.

a)

The revolution period of the book equals the total duration needed for the book to make one full revolution.

By examining the graph, we can approximate the revolution period by calculating the time difference between two successive points of the book's motion that share the same shape.

We could use the time difference between two adjacent crests to estimate the period. The first crest is observed at t = 90 s, and the following crest appears at t = 210 s.

This results in the revolution period being

T = 210 - 90 = 120 s

ii)

The tangential speed of the book is computed as the ratio of the distance traveled over one revolution (i.e., the circumference of the wheel) to the revolution period.

Mathematically:

v_b=\frac{2\pi R}{T}

where

R represents the wheel radius

T = 120 s indicates the period

Based on the graph, the book reaches a maximum at x = +30 m and a minimum at x = -30 m, giving the diameter of the wheel as

d = +30 - (-30) = 60 m

This means the radius calculates to

R = d/2 = 30 m

So, the final speed is

v_b=\frac{2\pi (30)}{120}=1.57 m/s

b)

i) Please consult the attached free-body diagram for the book when at its lowest point.

Two forces act on the book at the lowest position:

- The weight of the book, represented as

W=mg

where m denotes the book's mass and g stands for gravitational acceleration. This force functions downward.

- The normal force the bench exerts on the book is represented by N. This force acts upward.

ii)

While at its lowest position, the book maintains a horizontal motion at constant speed.

Nevertheless, the book is undergoing acceleration. Acceleration is defined as the rate of velocity change, which is vectorial, having both speed and direction. While the speed remains unchanged, the direction changes (upward), indicating the book has upward net acceleration.

According to Newton's second law, the net vertical force acting on the book corresponds with the vertical acceleration:

F=ma

where F = net force, m = mass, a = acceleration. Thus, if a is non-zero, the upward net force must exist in line with the direction of the acceleration.

c)

As discussed in part b), there are two forces influencing the book at the lowest point:

- The weight, W=mg, directed downward

- The normal force from the bench, N, directed upward

Given that the book is in uniform circular motion, the net force must match the centripetal force m\frac{v_b^2}{R}, leading us to the equation:

N-mg=m\frac{v_b^2}{R}

where

v_b represents the speed of the book

R stands for the radius of the circular path.

We derive an expression for the normal force:

N=mg+m\frac{v_b^2}{R}

d)

As per the discussions in parts c) and d):

- The normal force acting on the book at its lowest point becomes

N=mg+m\frac{v_b^2}{R}

- The weight (gravitational force) of the book is

W=mg

Upon comparing these two equations, we conclude:

N>W

Thus, it is evident that the normal force exerted by the bench exceeds the weight of the book.

4 0
3 months ago
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