2sin^2σ*sin^2β+2cos^2σcos^2β=1+cos2σ*cos2β
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2sin^2σ*sin^2β+2cos^2σcos^2β=1+cos2σ*cos2β2sin^2σ*sin^2β+2cos^2σcos^2β=1+cos2σ*cos2β2sin^2σ*sin^2β+2
2sin^2σ*sin^2β+2cos^2σcos^2β=1+cos2σ*cos2β
2sin^2σ*sin^2β+2cos^2σcos^2β=1+cos2σ*cos2β
2sin^2σ*sin^2β+2cos^2σcos^2β=1+cos2σ*cos2β
2sin^2σ*sin^2β+2cos^2σcos^2β
=2(1-cos^2a)(1-cos^2b)+2cos^2acos^2b
=2-2(cos^2a+cos^2b)+4cos^2acos^2b
=-cos2a-cos2b+4(cos2a+1)(cos2b+1)/4
=1+cos2σ*cos2β
sin(α+β)-2sinαcosβ/2sinαsinβ+cos(α+β)
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