Vector-valued functions (VVF) VVF Point P t value (for point r(t) = ½t²i + √4 − t j + √t + 1k (0, 2, 1) A) 2 4) Write the equation of the tangent line at point P. 5) Graph the curve and the two points A and P on it with MATLAB (Octave). Make sure you graph within the domain. 6) Set up integral to evaluate arch length between points P and A. Approximate the integral using trapz or quad commands.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 22E
Question
Vector-valued functions (VVF)
VVF
Point P
t value (for point
r(t) = ½t²i + √4 − t j + √t + 1k
(0, 2, 1)
A)
2
4) Write the equation of the tangent line at point P.
5) Graph the curve and the two points A and P on it with MATLAB (Octave). Make sure
you graph within the domain.
6) Set up integral to evaluate arch length between points P and A. Approximate the
integral using trapz or quad commands.
Transcribed Image Text:Vector-valued functions (VVF) VVF Point P t value (for point r(t) = ½t²i + √4 − t j + √t + 1k (0, 2, 1) A) 2 4) Write the equation of the tangent line at point P. 5) Graph the curve and the two points A and P on it with MATLAB (Octave). Make sure you graph within the domain. 6) Set up integral to evaluate arch length between points P and A. Approximate the integral using trapz or quad commands.
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