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Question Number 86946 by A8;15: last updated on 01/Apr/20

Commented by john santu last updated on 01/Apr/20

A^2  sin^2 Ax  = B^2  sin Bx   ⇒sin^2  Ax = (B^2 /A^2 ) sin^2 Bx  cos^2 Ax = cos^2 Bx   ⇒1−sin^2 Ax = 1−sin^2 Bx  ⇒(B^2 /A^2 ) sin^2 Bx = sin^2 Bx  ⇒B = A ∨ B = −A

A2sin2Ax=B2sinBxsin2Ax=B2A2sin2Bxcos2Ax=cos2Bx1sin2Ax=1sin2BxB2A2sin2Bx=sin2BxB=AB=A

Commented by john santu last updated on 01/Apr/20

A = B ⇒ 2cos Ax = 0  cos Ax = 0 ⇒ Ax = ± (π/2) + 2kπ   x = ± (π/(2A)) + ((2kπ)/A)

A=B2cosAx=0cosAx=0Ax=±π2+2kπx=±π2A+2kπA

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