Solve in MATLAB to get the provided output at the bottom. Manning's equation can be used to compute the velocity of the water in a rectangular open channel:

$U=\frac{\sqrt[\phantom{2}]{S}}{n}(\frac{BH}{B+2H}{)}^{\frac{2}{3}}$

where $U=$ velocity $(\frac{m}{s}),S=$ channel slope, $n=$ roughness coefficient, $B=$ width $(m),$ and $H=$depth$(m).$ The

following data are available for five channels:

Write a function in either an $m$ or $mlx$ file where the input is a matrix of the values from the five channels where

each column represents a parameter and each row represents a channel. Have the function compute each

velocity value into the fifth column of the matrix. Return the matrix to the main program $($this file$)$ and display the

matrix in tabular form using array $2$ table$($A$).$

$n$

B

U