$(1$ point$)$ Evaluate the definite integral

${\displaystyle \underset{3}{\overset{4}{}}}(\frac{d}{dt}\sqrt[\phantom{2}]{5+2t^4})dt$

using the Fundamental Theorem $of$ Calculus.

You will need accuracy $toat$ least $4$ decimal places for your numerical answer $tobe$ accepted. You can also leave your answer $asan$ algebraic expression

involving square roots.

${\displaystyle \underset{3}{\overset{4}{}}}(\frac{d}{dt}\sqrt[\phantom{2}]{5+2t^4})dt=$