The helix 7(t) = 4 cos(t)î + 2 sin(t)j + 5tk is shown below.By setting the last component to zero (to get 4 cos(t)î + 2 sin(t)Ĵ) we have the projection of this curveinto the zy-plane.Draw this projection:-5 -4 -3-2-3-4Clear All Draw: O OWW2.

Given that,Equation of a helix isr→(t)=4cos(t)i^+2sin(t)j^+5tk^The projection of this curve into the…

The helix F(t) = 4cos(t)i + 2 sin(t)j + 5tk is shown below. By setting the last component to zero (to get 4 cos(t)i + 2 sin(t)j) we have the projection of this curve into the zy-plane. Draw this projection: -2 4 -3 -4 Clear All Draw: OOWW 2.

The helix F(t) = 4cos(t)i + 2 sin(t)j + 5tk is shown below. By setting the last component to zero (to get 4 cos(t)i + 2 sin(t)j) we have the projection of this curve into the zy-plane. Draw this projection: -2 4 -3 -4 Clear All Draw: OOWW 2.

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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Question

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The helix 7(t) = 4 cos(t)î + 2 sin(t)j + 5tk is shown below.
By setting the last component to zero (to get 4 cos(t)î + 2 sin(t)Ĵ) we have the projection of this curve
into the zy-plane.
Draw this projection:
-5 -4 -3
-2
-3
-4
Clear All Draw: O OWW
2.

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