For part (a) please post a usable pseudo-code that is then implemented in part (b). Any function for part (b) works so long as it can be verified analyticially simply. I prefer to use feval, but if you have another simple method that works, too. Thanks for the help on this one everyone!

(Pencil-and-paper, MATLAB) Consider the integral f (ar) da where f is a known positive-valued function and the limits a and b are given. Then the integral A represents the area under the graph of f(ac) from r a to a b. Suppose one wishes to determine c, where a c b, such that the area under the graph of f (a) from F a to r F c is a given fraction, say s 70. of the area A (a) outline a numerical strategy for determining C (b) Implement your numerical strategy and apply it to an example of your choice. Choose your example in such a way that the correctness of your numerical result can be verified independently by analytical means. Be sure to demonstrate such a verification. You may employ any of the B functions that have been discussed in class. built-in M