Answer to Question #116846 in Calculus for Olivia

Question #116846
For r(t)=⟨tsin(t),e^t,t+π⟩, then r′(t) is equal to
Select one:
a. ⟨sin(t)−tcos(t),e^t,1⟩+c where c is an arbitrary constant vector

b. ⟨sin(t)+tcos(t),e^t,t⟩


c. ⟨cos(t),e^t,π⟩


d. ⟨sin(t)−tcos(t),e^t⟩


e. ⟨sin(t)+tcos(t),e^t,1⟩
1
Expert's answer
2020-05-22T15:09:52-0400
The correct answer is e. < sin(t)+ t cos(t) ,e^t,1>

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