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.  Derive a compact formula for the general case.  Method #1 .  Derive a compact formula for the general case.  Method #1

. Derive a compact formula for the general case. Method #1 - PDF document

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Uploaded On 2015-08-10

. Derive a compact formula for the general case. Method #1 - PPT Presentation

3Azdzzizf 1 to zf along any arbitrary axis It is convenient to choose zRcos to be the polar axis where we integrate upward from i to f0 and where the area of a slice through the sph ID: 104336

3=A(z)dzzizf! (1)

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