b: Define a function that computes the corresponding volume rounded to the nearest tenth of a gallon. Define your function in the functions sections.

function Vol $=$ compute$\_$vol $(h,l,r)$

Vol $=**r^{{?}^{{?}^{?}}}2**\frac{h}{2}$;

Vol $=$round$(Vol**0\mathrm{.}26417,1)$;

end

c$.$ To study the effect of height $h$ on the volume, plot the volume against the vector $h$ defined in Task $1.$ Assume length is $36$ in$.$ and the radius is $14$

in$.$

$l=36$

Function definitions in a script must appear at the end of the file.

Move all statements after the "compute$\_$vol" function definition to before the first local function definition.

$r=14$

Vol $=$ compute$\_$Voume $(h,l,r)$

$,$ volume$)$

xlabel$(\text{'}$Height $($in$)\text{'})$

ylabel$(\text{'}$Volume $($gallons$)\text{'})$

title$(\text{'}$Volume of Half Cylinder vs$.$ Height'$)$

grid on$|$

Functions:

For Task $2$:

function Vol $=$ compute$\_$volume $(h,r,l)$

Vol $=**r^{{?}^{{?}^{?}}}2**\frac{h}{2}$;

MATLAB Vol$\_$in$\_$gallons $=$ Vol $**$ gallons$\_$per$\_$cubic$\_$inch;

rounded$\_$Vol $=$ round $($Vol$\_$in$\_$gallons, $1)$;

Vol $=$ rounded$\_$Vol;

"Vol" found

Zoom: $100\%$

UTF$-8$

LF