A company manufactures regular hexagonal prisms and prides itself on being within a tight tolerance and having high precision. The volume of a hexagonal prism is given by:

$V=()2$

Your solution must include the following:

Use the rand$()$ function to create a vector of $10$ of random values within the range $32\mathrm{.}02-32\mathrm{.}86mm.$ This will represent the dataset of base edge values

Note: to learn how to use the rand $()$ function, type help rand into the Command Window

Use the rand$()$ function to create a vector of $10$ random values within the range $35\mathrm{.}12-35\mathrm{.}94mm.$ This will represent the dataset of height values

Solve for the volume of each hexagonal prism using the given equation

You should end up with a vector of $10$ values of volume, and this output should be suppressed

This can be done either using element$-$by$-$element operations OR a for$-$loop

Neatly display the base edge length, height, and volume information for each hexagonal. Refer to the sample output below for how your output should be formatted.

This will require a for$-$loop

Generate a random integer between $32-127$ using the randi$()$ function. This will reference a character in the ASCII table, which is attached at the end of this document.

Set up a decision structure as follows:

If the random integer$/$ASCII value would indicate an UPPERCASE letter

Find and neatly display to the user the hexagonal prisms with the smallest and largest BASE EDGE

Refer to the sample output below to see how your output should be formatted

If the random integer$/$ASCII value would indicate a SPECIAL CHARACTER or NUMBER

Find and neatly display to the user the hexagonal prisms with the smallest and largest VOLUME

If the random integer$/$ASCII value would indicate a LOWERCASE letter

Find and neatly display to the user the hexagonal prisms with the smallest and largest HEIGHT