The following output has prompts from linuxserver1. This is the linux machine that the CSEE faculty uses. You are required to write your code within your account and should be using machines that are part of the gl cluster. So your prompt should say either linux1, linux2 or linux3 rather than linuxserver1. linuxserver1[102] ls exponents.c exponents.h proj1.c linux1[103] gcc -c -Wall -ansi proj1.c linuxserver1[104] ls exponents.c exponents.h proj1.c proj1.o linuxserver1[105] gcc -c -Wall -ansi exponents.c linuxserver1[106] ls exponents.c exponents.h exponents.o proj1.c proj1.o linuxserver1[107] gcc proj1.o exponents.o -lm linuxserver1[108] ls a.out exponents.c exponents.h exponents.o proj1.c proj1.o linuxserver1[109] a.out Your greeting goes here Enter a positive number for evaluation : 9 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 1 9.000000 ^ 2 = 81.000000 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 2 9.000000 ^ 3 = 729.000000 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 3 The approximate square root of 9.000000 is 3.000000 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 4 The precise square root of 9.000000 is 3.000000 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 5 The difference between the appoximate and precise square roots of 9.000000 is 1.396984e-09 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 6 Enter a new positive number for evaluation : 5.25 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 1 5.250000 ^ 2 = 27.562500 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 2 5.250000 ^ 3 = 144.703125 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 3 The approximate square root of 5.250000 is 2.291289 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 4 The precise square root of 5.250000 is 2.291288 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 5 The difference between the appoximate and precise square roots of 5.250000 is 1.444192e-06 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 6 Enter a new positive number for evaluation : -7 Positive values only! Try again : 0 Positive values only! Try again : 4 1 - Square a number 2 - Cube a number 3 - Find Approximate Square Root 4 - Find Precise Square Root 5 - Compare the Square Roots 6 - Get a new number 7 - Quit Enter a number between 1 and 7 : 8 Sorry 1 - 7 only Try again. Enter a number between 1 and 7 : 0 Sorry 1 - 7 only Try again. Enter a number between 1 and 7 : -3 Sorry 1 - 7 only Try again. Enter a number between 1 and 7 : 7 Ending program linuxserver1[110]