$(1$ point$)$

A certain voltage is $+14\mathrm{.}5$ V for $23\mathrm{.}6$ ms and $-14\mathrm{.}5$ V for the succeeding $23\mathrm{.}6$ ms and continues oscillating back and forth between these two values at $47\mathrm{.}2$ ms intervals.

The voltage is present across a $38$ resistor.

Over any $47\mathrm{.}2$ ms interval, find:

$($a$)$ the maximum value of the voltage

$($b$)$ the average value of the voltage

$($c$)$ the average value of the resistor current

$($d$)$ the maximum value of the absorbed power

$($e$)$ the average value of the absorbed power.

$($a$)V_{\text{m}\text{a}\text{x}}=$ V

$($b$)V_{\text{a}\text{v}\text{g}}=$ V

$($c$)i_{\text{a}\text{v}\text{g}}=$ A

$($d$)P_{\text{m}\text{a}\text{x}}=$ w

$($e$)P_{\text{a}\text{v}\text{g}}=$ W