Solve a Specific Antiderivative $(aka$ Initial Value$)$ Problem.

A company that makes high$-$end toaster ovens has a marginal cost function given $by$

$C^{\text{'}}(x)=30\sqrt[\phantom{2}]{20x+81}$

dollars per toaster oven, where $xis$ the number $of$ toaster ovens produced. $If$ the company has fixed costs $of$ $$1929,$ find the cost $of$ producing $180$

toaster ovens. Hint: $If$ the company does not produce any toaster ovens, its cost will equal its fixed costs.

The cost function $isC(x)=$

dollars.

The cost $to$ produce $180$ toaster ovens $is$

dollars.