Chapter 12, Section 12.2, Question 029 d Calculate [ri (t) · r2 (t)] and [ri (t) × r2 (t)] first by differentiating the product directly and then by applying the formulas dt d dr2 drį d dr2 dri [ri (t) · r2 (t)] = r¡(t) · + dt r2(t) and [ri (t) × r2 (t)] = r¡ (t) X dt x r2(t). dt dt dt dt ri (1) = 7ti+ 21?j+8³ k, r2(t) = t^ k d 元r()-r2()] = Edit d [r](t) × r2(t)] = dt ? Edit i+ ? Edit
Chapter 12, Section 12.2, Question 029 d Calculate [ri (t) · r2 (t)] and [ri (t) × r2 (t)] first by differentiating the product directly and then by applying the formulas dt d dr2 drį d dr2 dri [ri (t) · r2 (t)] = r¡(t) · + dt r2(t) and [ri (t) × r2 (t)] = r¡ (t) X dt x r2(t). dt dt dt dt ri (1) = 7ti+ 21?j+8³ k, r2(t) = t^ k d 元r()-r2()] = Edit d [r](t) × r2(t)] = dt ? Edit i+ ? Edit
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 32E
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![Chapter 12, Section 12.2, Question 029
d
[ri (t) · r2 (t)] and
d
[ri (t) x r2 (t)] first by differentiating the product directly and then by applying the formulas
Calculate
d
dr2
dri
r2(1) and [ri (t) × r2 (t)] = r¡(t) ×
d
dr2
dri
+
dt
[r¡(t) · r2 (t)] =r¡(t) ·
+
× r2(t).
dt
dt
dt
dt
ri (1) = 7ti+ 21² j+8³ k, r2(t) = Ak
[ri(t) · r2(t)] :
dt
? Edit
d
[ri(t) × r2(1)] = ? Edit
i+
dt
Edit j](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc47d6116-dd68-4851-b517-d1f0d2e37210%2Ffe483305-326a-488a-8932-ad3fbdb2eb68%2F7uv2zsl_processed.png&w=3840&q=75)
Transcribed Image Text:Chapter 12, Section 12.2, Question 029
d
[ri (t) · r2 (t)] and
d
[ri (t) x r2 (t)] first by differentiating the product directly and then by applying the formulas
Calculate
d
dr2
dri
r2(1) and [ri (t) × r2 (t)] = r¡(t) ×
d
dr2
dri
+
dt
[r¡(t) · r2 (t)] =r¡(t) ·
+
× r2(t).
dt
dt
dt
dt
ri (1) = 7ti+ 21² j+8³ k, r2(t) = Ak
[ri(t) · r2(t)] :
dt
? Edit
d
[ri(t) × r2(1)] = ? Edit
i+
dt
Edit j
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