A rocket is designed to be launched to space with an acceleration defined by the equation given below where "y" is the altitude of the rocket in the time of flight and "R" is the radius of the earth equal to 6,400 kilometers. 1. What is the minimum value of velocity so that the rocket will not fall back to earth. In this case use the situation that the final velocity is zero as the value of "y" approaches infinity. Express your answer in unit of km/hr. 2. What should be the value of the initial velocity of the rocket if it has to reach a velocity of 1,500 m/s at an altitude of 5 kilometers above the ground? Express your answer in unit of km/hr.

College Physics
11th Edition
ISBN:9781305952300
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Chapter1: Units, Trigonometry. And Vectors
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a = -9.81[R² / (R + y)²]
Transcribed Image Text:a = -9.81[R² / (R + y)²]
A rocket is designed to be launched to space
with an acceleration defined by the equation
given below where "y" is the altitude of the
rocket in the time of flight and "R" is the
radius of the earth equal to 6,400 kilometers.
1. What is the minimum value of velocity so
that the rocket will not fall back to earth. In
this case use the situation that the final
velocity is zero as the value of "y"
approaches infinity. Express your answer in
unit of km/hr.
2. What should be the value of the initial
velocity of the rocket if it has to reach a
velocity of 1,500 m/s at an altitude of 5
kilometers above the ground? Express your
answer in unit of km/hr.
Transcribed Image Text:A rocket is designed to be launched to space with an acceleration defined by the equation given below where "y" is the altitude of the rocket in the time of flight and "R" is the radius of the earth equal to 6,400 kilometers. 1. What is the minimum value of velocity so that the rocket will not fall back to earth. In this case use the situation that the final velocity is zero as the value of "y" approaches infinity. Express your answer in unit of km/hr. 2. What should be the value of the initial velocity of the rocket if it has to reach a velocity of 1,500 m/s at an altitude of 5 kilometers above the ground? Express your answer in unit of km/hr.
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