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Find r(t) if r'(t)

Math can be difficult to understand, but it's important to learn how to Find r(t) if r'(t).

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How to find r(t) if r(t)=ti+e^tj+te^tk and r(0)=i+j+k?

r(t)= f(t) i + g(t) j + h(t) k. r(0)= f(0) i + g(0) j + h(0) k. To make r(0)= i+j+ k, you need to make f(0)=g(0)=h(0)=1 . You found functions f(0) , g(0) , and h(0) that have the right derivatives, and

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How to find r(t) if the derivative of r(t) and r(0) are given

Add your answer and earn points. nobillionaireNobley R (t) = integral of r' (t) = integral of ti + e^tj + te^tk = 1/2t^2i + e^tj + (te^t - e^t)k + c r (0) = j - k + c = i + j + k c = i + 2k

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SOLVED: Find r(t) if r(t) = t5 i + et j + 3te3t k and r(o) = i + j + k r(t)

AGRFTr. Answered 2021-10-18 Author has 95 answers. r ′ ( t) = t i + e t j + t e t k. r ( 0) = i + j + k. Integrate each component of r ′ ( t) separetly. For the first component: ∫ t d t = 1 2 t 2 + c 1. The

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Solved Find r(t) if r(t) = 4 i + et j + 3te3t k and r(0)

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