2x 8. Suppose you wish to apply the FTOLI to the line integral +( where C is the curve parametrized by F(1) = r²î + 21ĵ + (1³ + 1)k for 1st≤3. First assign this vector field to q8vf, then calculate the potential function and assign the result to q8p, lastly subtitute in the end point and start point (calculate these by hand) and subtract, assigning the final result to 98.
2x 8. Suppose you wish to apply the FTOLI to the line integral +( where C is the curve parametrized by F(1) = r²î + 21ĵ + (1³ + 1)k for 1st≤3. First assign this vector field to q8vf, then calculate the potential function and assign the result to q8p, lastly subtitute in the end point and start point (calculate these by hand) and subtract, assigning the final result to 98.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 30E
Question
Could I get some help with my MATLAB code?
q8p is correct but q8vf isn't, and i have no idea what to do for q8 itself. This should supposedly be the correct formatting but I'm not 100% sure.
figure
[x8, y8, z8] = meshgrid([-5:1:5,-5:1:5,-5:1:5]);
q8vf = quiver3(x8,y8,z8,2.*x8./y8,(1./z8)-(x8.^2./y8.^2),-(y8./z8.^2),0)
syms x y z
q8p=potential([2*x/y,(1/z)-(x^2/y^2),-(y/z^2)],[x,y,z])
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