Consider the array $($row vector$),$ matrix, and column vector below.

A $=[11\mathrm{.}325\mathrm{.}4-58\mathrm{.}666\mathrm{.}282\mathrm{.}837\mathrm{.}941\mathrm{.}53\mathrm{.}660\mathrm{.}714\mathrm{.}2]$

B $=[1\mathrm{.}2563\mathrm{.}1355\mathrm{.}4897\mathrm{.}236$; $8\mathrm{.}4572\mathrm{.}236-4\mathrm{.}4566\mathrm{.}128$; $0\mathrm{.}2367\mathrm{.}4588\mathrm{.}5699\mathrm{.}745]$

C $=[2\mathrm{.}23$; $3\mathrm{.}58$; $-5\mathrm{.}69$; $7\mathrm{.}47$; $8\mathrm{.}23$; $5\mathrm{.}46$; $0\mathrm{.}19$; $-9\mathrm{.}73$; $1\mathrm{.}28$; $4\mathrm{.}46]$

a$)$ Sort A in ascending order and then calculate log base $10$ of each element.

Assign the resulting value to a variable named a$.$

b$)$ Calculate log base $10$ of each element in B and then find the maximum value for the entire matrix.

Assign the resulting value to a variable named b$.$

c$)$ Round all values down and then calculate log base $10$ of each element in C$.$

Assign the resulting value to a variable named c$.$