(This is a version of Programming Project 2.1 from Chapter 2.) The Babylonianalgorithm to compute the square root of a positive number n is as follows:1. Make a guess at the answer (you can pick n/2 as your initial guess).2. Compute r = n / guess.3. Set guess = (guess +r) / 2.4. Go back to step 2 until the last two guess values are within 1% of each other. Write a program that inputs a double for n, iterates through the Babylonian algo-rithm until the guess is within 1% of the previous guess and outputs the answer as a double to two decimal places. Your answer should be accurate even for largevalues of n.
(This is a version of Programming Project 2.1 from Chapter 2.) The Babylonianalgorithm to compute the square root of a positive number n is as follows:1. Make a guess at the answer (you can pick n/2 as your initial guess).2. Compute r = n / guess.3. Set guess = (guess +r) / 2.4. Go back to step 2 until the last two guess values are within 1% of each other. Write a program that inputs a double for n, iterates through the Babylonian algo-rithm until the guess is within 1% of the previous guess and outputs the answer as a double to two decimal places. Your answer should be accurate even for largevalues of n.
C++ Programming: From Problem Analysis to Program Design
8th Edition
ISBN:9781337102087
Author:D. S. Malik
Publisher:D. S. Malik
Chapter5: Control Structures Ii (repetition)
Section: Chapter Questions
Problem 21PE
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(This is a version of
algorithm to compute the square root of a positive number n is as follows:
1. Make a guess at the answer (you can pick n/2 as your initial guess).
2. Compute r = n / guess.
3. Set guess = (guess +r) / 2.
4. Go back to step 2 until the last two guess values are within 1% of each other.
Write a program that inputs a double for n, iterates through the Babylonian algo-
rithm until the guess is within 1% of the previous guess and outputs the answer
as a double to two decimal places. Your answer should be accurate even for large
values of n.
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