LetF(x, y, z) = a2xi + (y/a)j + az2kand let be the sphere of radius 1 centered at the

Chapter 15, Problem 34

(choose chapter or problem)

Let

\(F(x, y, z)=a^{2} x i+(y / a) j+a z^{2} k\)

and let \(\sigma\) be the sphere of radius 1 centered at the origin and oriented outward. Use a CAS to find all values of a such that the flux of \(F\) across \(\sigma\)is\(3 \pi\).

Equation Transcription:

3𝜋

σ

Text Transcription:

F(x, y, z) = a^2 xi + (y/a)j + az^2 k

3pi

sigma

F

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