p2=a2cos2x + b2sin2x prove that p+d2p/dx2 =a2b2/p3
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if p2=a2cos2θ+b2sin2θp2=a2cos2θ+b2sin2θ, show that p+p′′=a2b2/p3
2pp′=(b2−a2)sin2θ2pp′=(b2−a2)sin2θ
p′2+pp′′=(b2−a2)cos2θ
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