MATLAB

uppress intermediate results not requested by using the semicolon line termination. Use only functions, commands r statements discussed in the class lectures, handouts and specifically mentioned in the problem statements. Ine method for calculating square-roots directly is called the Babylonian method, where an equation is run eratively (over and over) until the output converges to the desired result. The iterative equation Babylonian method square-roots is given below: yn=21(yn1+yn1x) where x is the original value to be square-rooted, n and yn1 are the current and previous iteration values of the square-root-estimate, respectively, and n is the iteration number. Write a MATLAB function which accepts two inputs, and generates one output. The first input should be the value to be square-rotted. The second input will be the number of iterations to run with the Babylonian equation above. The output should be the value of the nth iteration. Include comments which provide a detailed response to the "help" command. Before you can process the first iteration, you must set the initial condition of the output value. In other words, the value of y0 must be defined. You can set the initial condition y0 to be half of the input variable x. You can use a loop to iterate the equation, where the iteration number, n, can be your loop counter. Below are some sample outputs: >mySqrt(2,0)ans=1.0000mySqrt(2,1)ans=1.5000mySqrt(2,2)ans=1.4167mySqrt(2,3)ans=1.4142 Note how using more iterations gets us closer to the true value of the square-root of 2 . If we select zero iterations. the result is simply 1/2 of the input value