For a turbulent flow inside a smooth pipe, the friction factor, f, is found to depend on Reynolds number, Re, through the following equation: VI The equation is a nonlinear equation for f for a given value of Re. In this exercise, you will use MATLAB built-in function fzero to explore how the factor varies with the Reynolds number. Explore fzero by typing help fzero in the command window. Create a vector Re[5e3:1e3:1e7] to store a wide range of Reynolds number. Use a for loop and fzero with an initial guess of 0.01 to find the friction factor for each of the Reynolds number. Make figure 3 to show how the factor varies with the Reynolds number Use function semilogx to plot the Reynolds numbers in logarithmic scale. Remember to give the figure a title and label the axes. Set p3 - 'See figure 3' For a turbulent flow inside a smooth pipe, the friction factor, f, is found to depend on Reynolds number, Re, through the following equation: VI The equation is a nonlinear equation for f for a given value of Re. In this exercise, you will use MATLAB built-in function fzero to explore how the factor varies with the Reynolds number. Explore fzero by typing help fzero in the command window. Create a vector Re[5e3:1e3:1e7] to store a wide range of Reynolds number. Use a for loop and fzero with an initial guess of 0.01 to find the friction factor for each of the Reynolds number. Make figure 3 to show how the factor varies with the Reynolds number Use function semilogx to plot the Reynolds numbers in logarithmic scale. Remember to give the figure a title and label the axes. Set p3 - 'See figure 3