The function $\backslash [$E$($t$)\backslash ]$ models the daily electrical output, in kilowatt hours, from the solar panels on Agnes's home on the $\backslash [$t$^\backslash$text$\{$th$\}\backslash ]$ day of the year.

$\backslash [$E$($t$)=11\mathrm{.}5\backslash$sin$\backslash$left$(\backslash$dfrac$\{2\backslash$pi$\}\{365\}($t$-18)\backslash$right$)+25\backslash ]$

What does the solution set for $\backslash [$y$=11\mathrm{.}5\backslash$sin$\backslash$left$(\backslash$dfrac$\{\backslash$pi$\}\{2\}\backslash$right$)+25\backslash ]$ represent?

Choose $1$ answer:

Choose $1$ answer:

$($Choice A$)$

The minimum daily electrical output of the solar panels

A

The minimum daily electrical output of the solar panels

$($Choice B$)$

The set of all days of the year on which the solar panels output their minimum number of kilowatt hours

B

The set of all days of the year on which the solar panels output their minimum number of kilowatt hours

$($Choice C$)$

The maximum daily electrical output of the solar panels

C

The maximum daily electrical output of the solar panels

$($Choice D$)$

The set of all days of the year on which the solar panels output their maximum number of kilowatt hours

D

The set of all days of the year on which the solar panels output their maximum number of kilowatt hours