esti + 3 sin(t)j + tk and c₂(t) = e-8ti + 2 cos(t)j - 8t7k. (Enter your solution as a single vector using the vector form (*,*,*). Use symbolic notation and fractions where needed.) Let C₁(t) = [C₁ (1) + C₂(1)]= =

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 32E
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Let C₁ (t) = esti + 3 sin(t)j + t7k and c₂(t) = e-8ti + 2 cos(t)j – 8t7k.
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(Enter your solution as a single vector using the vector form (*,*,*). Use symbolic notation and fractions where needed.)
[C₁(t) + C₂(t)] =
Transcribed Image Text:Let C₁ (t) = esti + 3 sin(t)j + t7k and c₂(t) = e-8ti + 2 cos(t)j – 8t7k. - (Enter your solution as a single vector using the vector form (*,*,*). Use symbolic notation and fractions where needed.) [C₁(t) + C₂(t)] =
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