3 continued. Given v = <-5, 1, 3> and a = <2, 4, -1>, velocity and acceleration vectors. b. Find aNN, the normal acceleration vector. Verify that the normal acceleration vector is orthogonal to the tangential acceleration. c. The curve of a position function can be approximated with an arc of a circle of radius R. If ||v|| Find R, precise to 2 decimal places. v, then R = aN 2% 3. Given v <-5, 1, 3> and a <2, 4, -1>, velocity and acceleration vectors. a. Find a+T, the tangential acceleration. Find the exact component values, not decimal approximations! атт a NN

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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3 continued. Given v = <-5, 1, 3> and a = <2, 4, -1>, velocity and acceleration vectors.
b. Find aNN, the normal acceleration vector. Verify that the normal acceleration vector is orthogonal to the tangential
acceleration.
c. The curve of a position function can be approximated with an arc of a circle of radius R. If ||v||
Find R, precise to 2 decimal places.
v, then R =
aN
2%
Transcribed Image Text:3 continued. Given v = <-5, 1, 3> and a = <2, 4, -1>, velocity and acceleration vectors. b. Find aNN, the normal acceleration vector. Verify that the normal acceleration vector is orthogonal to the tangential acceleration. c. The curve of a position function can be approximated with an arc of a circle of radius R. If ||v|| Find R, precise to 2 decimal places. v, then R = aN 2%
3. Given v <-5, 1, 3> and a <2, 4, -1>, velocity and acceleration vectors.
a. Find a+T, the tangential acceleration. Find the exact component values, not decimal approximations!
атт
a
NN
Transcribed Image Text:3. Given v <-5, 1, 3> and a <2, 4, -1>, velocity and acceleration vectors. a. Find a+T, the tangential acceleration. Find the exact component values, not decimal approximations! атт a NN
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