Let 7(t) < 3t4 – 5, t² + 2t2, °, 4 In(t) > Find a parametric equation of the line tangent to 7(t) at t = 1. In particular, parametrize the line so that the output at t = 1 is the same as the output of the original curve at that time, 7(1). x(t) 14 + 12t y(t) z(t) : ||

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 20T
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Let 7(t)
< 3t4 – 5, t2 + 2t?, 4 In(t) :
Find a parametric equation of the line tangent to 7(t) at t = 1.
In particular, parametrize the line so that the output at t
original curve at that time, 7(1).
1 is the same as the output of the
x(t)
- 14 + 12t
y(t) =
z(t) =
Transcribed Image Text:Let 7(t) < 3t4 – 5, t2 + 2t?, 4 In(t) : Find a parametric equation of the line tangent to 7(t) at t = 1. In particular, parametrize the line so that the output at t original curve at that time, 7(1). 1 is the same as the output of the x(t) - 14 + 12t y(t) = z(t) =
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