A hang glider is spiraling upward due to rapidly rising air along the curve r(t) = (3 cos t) i+ (3 sin t) j + t² k of t. . Find the glider's speed as a function The path is similar to a helix and is shown in the figure below. Select one: a. Jv(t)| = V 9+ 412 %3D b. Įv(t)| = V 3 +t? %3D c. Iv(t) = 3 ... d. Įv(t)| = V 13 %3D

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 43E
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Homework 13.4 (page 3 of 10)
A hang glider is spiraling upward due to rapidly rising air along the curve
r(t) = (3 cos t) i+ (3 sin t)j+ t² k
of t.
. Find the glider's speed as a function
The path is similar to a helix and is shown in the figure below.
Select one:
a. Įv(t)|
= V 9 + 4t2
b. Jv(t)| = V 3 + t2
%3D
c. Įv(t)| = 3 | ...
d. Iv(t)| = V 13
e. Jv(t)| = 3 +2t
Transcribed Image Text:Homework 13.4 (page 3 of 10) A hang glider is spiraling upward due to rapidly rising air along the curve r(t) = (3 cos t) i+ (3 sin t)j+ t² k of t. . Find the glider's speed as a function The path is similar to a helix and is shown in the figure below. Select one: a. Įv(t)| = V 9 + 4t2 b. Jv(t)| = V 3 + t2 %3D c. Įv(t)| = 3 | ... d. Iv(t)| = V 13 e. Jv(t)| = 3 +2t
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