Using a graphing utility,find the value of t for which the smallest value of x(t)occurs for the indicated interval.Estimate to four decimal places,if necessary. $x ( t ) = e ^ { - t } ( 4 \sin 3 t + 3 \cos 2 t ) \text { for } 0 \leq t \leq \pi$
A) $t \approx 0.9605$
B) t=0
C) $t \approx 0.2632$
D)None of the above

Question

Using a graphing utility,find the value of t for which the smallest value of x(t)occurs for the indicated interval.Estimate to four decimal places,if necessary. $x ( t ) = e ^ { - t } ( 4 \sin 3 t + 3 \cos 2 t ) \text { for } 0 \leq t \leq \pi$ 
A) $t \approx 0.9605$ 
B) t=0
C) $t \approx 0.2632$ 
D)None of the above

Quizplus · Accepted Answer

The Answer of Using a graphing utility,find the value of t for which the smallest value of x(t)occurs for the indicated interval.Estimate to four decimal places,if necessary. $x ( t ) = e ^ { - t } ( 4 \sin 3 t + 3 \cos 2 t ) \text { for } 0 \leq t \leq \pi$ 
A) $t \approx 0.9605$ 
B) t=0
C) $t \approx 0.2632$ 
D)None of the above

Using a Graphing Utility,find the Value of T for Which x(t)=e−t(4sin⁡3t+3cos⁡2t) for 0≤t≤πx ( t ) = e ^ { - t } ( 4 \sin 3 t + 3 \cos 2 t ) \text { for } 0 \leq t \leq \pix(t)=e−t(4sin3t+3cos2t) for 0≤t≤π

Using a Graphing Utility,find the Value of T for Which $x ( t ) = e ^ { - t } ( 4 \sin 3 t + 3 \cos 2 t ) \text { for } 0 \leq t \leq \pi$