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MATLAB problem. Show your work. (Code screenshot and output (the output show show how you arrived to your answers) Remember: You must write MATLAB code

MATLAB problem. Show your work. (Code screenshot and output (the output show show how you arrived to your answers)
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Remember: You must write MATLAB code and then execute your code to produce output that solves this problem. You must show both your program and your program output in a screenshot(s) to receive full credit for this exercise. You must also include a handwritten MATLAB program INTRODUCTION: Gravity on Earth varies with height above the Earth's surface. This is because the higher one gets, the further one travels away from the Earth's center. Gravity varies with height according to the following equation: gh go ga is the value of gravity at height h above the Earth's surface (meters/s?) re is the mean radius of the Earth (in meters) (use 6,371,000 meters) h is the height above the Earth's surface (in meters) go is the value of gravity at the Earth's surface (equals 9.81 meters/s?) where: PROBLEM: At h- 0.0, the value of gh will be equal to ge, that is, at h-0.0, h 9.81 meters/s?. At what height h above the Earth's surface will g will be equal to 2.53 meters/s?? Interesting fact: 2.53 meters/s is the acceleration due to gravity on the surface of Mars) NOTE: You are required to solve this problem using an IF statement inside a FOR loop. Using h as the FOR loop index variable, begin h at the surface of the earth and increase h in steps of 0.01 meters, to 7000000 meters. . .Use the IF statement to detect the first instance when abs (2.53 gh)0.0001 (this will be the IF statement's test). That value of h represents the height that is the correct answer to this exercise. When you find this correct answer "h", store the value of h" in a variable called "correct_answer" After exiting the FOR loop (after h-7000000), display the value for "correct answer". Your submitted screenshot must show your program AND the outputted value for the variable "correct_answer" in the command line window

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