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1. (a) The x, y, and z coordinates (in meters) of a particle P as a function of time (in seconds) arex = cos 4t, y = 3t^2 + sin t, and z = 3t + cos 4t, At t = 0 sec, determine velocity v and acceleration a in Cartesian coordinate (b) Find the binormal vector ûb from Problem 1-(a) (c) Find the unit tangent vector ût from Problem 1-(a)

1. (a) The x, y, and z coordinates (in meters) of a particle P as a function of time (in seconds) arex = cos 4t, y = 3t^2 + sin t, and z = 3t + cos 4t, At t = 0 sec, determine velocity v and acceleration a in Cartesian coordinate (b) Find the binormal vector ûb from Problem 1-(a) (c) Find the unit tangent vector ût from Problem 1-(a)

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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1. (a) The x, y, and z coordinates (in meters) of a particle P as a function of time (in seconds) are r = cos 4t, y = 3t^2 + sin t, and z = 3t + cos 4t, At t = 0 sec, determine velocity v %3D and acceleration a in Cartesian coordinate (b) Find the binormal vector ûb from Problem 1-(a) (c) Find the unit tangent vector ût from Problem 1-(a)
Transcribed Image Text:1. (a) The x, y, and z coordinates (in meters) of a particle P as a function of time (in seconds) are r = cos 4t, y = 3t^2 + sin t, and z = 3t + cos 4t, At t = 0 sec, determine velocity v %3D and acceleration a in Cartesian coordinate (b) Find the binormal vector ûb from Problem 1-(a) (c) Find the unit tangent vector ût from Problem 1-(a)
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