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MA_775_DIABLO [31]
3 years ago
14

What is the ratio of the gravitational force on an astronaut when he is in a space satellite in a circular orbit 315 km above th

e earth to the gravitational force on the astronaut when he is on the surface of the earth? The earth’s diameter is 12760 km.
Physics
1 answer:
Nina [5.8K]3 years ago
8 0

Answer:

The ratio of gravitational force is 0.8920

Explanation:

The gravitational force is given by  F=\frac{GMm}{R^{2} }

  The gravitational force on the astronaut when he is in

           Surface of earth  F₁ =G\frac{Mm}{R^{2} }        eqn 1

          Circular orbit F₂ =G\frac{Mm}{(R+h)^{2} }           eqn 2

Where M is mass of earth,

           m is mass of astronaut

          R is radius of earth 6380 km,

         h is the distance from earth surface 315 km.

Dividing eqn 1 and 2

                   =    \frac{R^{2} }{(R+h)^{2} }

                   =\frac{(6380)^{2} }{(6380+315)^{2} }  

                     =0.8920

                  The ratio of gravitational force is 0.8920

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3 years ago
Which of the following statements are true?
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3 years ago
the strength s of a rectangular wooden beam is proportional to its width and the cube of is septh. If the beam is to be cut from
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4 0
3 years ago
A steel bar of rectangular cross section (1.5 in. 2 3 .0 in.) carries a tensile load P (see fig- ure). The allowable stresses in
lukranit [14]

Explanation:

Value of the cross-sectional area is as follows.

        A = 1.5 \times 2.30

           = 3.45 in^{2}

The given data is as follows.

          Allowable stress = 14,500 psi

          Shear stress = 7100 psi

Now, we will calculate maximum load from allowable stress as follows.

           P_{max} = \sigma_{a}A

                       = 14500 \times 3.45

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Now, maximum load from shear stress is as follows.

           P_{max} = 2 \times \tau_{a} \times A

                      = 2 \times 7100 \times 3.45

                      = 48990 lb

Hence, P_{max} will be calculated as follows.

       P_{max} = min((P_{max})_{\sigma}, (P_{max})_{\tau})

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Thus, we can conclude that the maximum permissible load P_{max} is 48990 lb.

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