Using MATLAB software, develop a function that uses the Bisection Method to solve the Von Karman equation for f given a user-supplied value of Re between 2500 and 1,000,000.

Problem Statement:

1. Beyond the Colebrook Equation discussed in class, other relationships, such as the Von Karman equation are available to estimate the Fanning friction factor f in smooth pipes. The Fanning friction factor is dependent on a number of pa- rameters related to the size of the pipe and the fluid, which can all be represented by another dimensionless quantity, the Reynolds number Re. The Von Karman equation predicts f given Re as follows, 4 logo(Rev f)-0.4 Typical values for the Reynolds number for turbulent flow are 10,000 to 500,000 and for the Fanning friction factor are 0.001 to 0.01. Develop a function that uses the bisection method to solve for f given a user-supplied value of Re between 2500 and 1,000,000. Design the function so that it ensures that the absolute approximate error in the result is Ea,d