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tanA=ntanB
1/tanB=n/tanA
cotB=n/tanA -----------(1)
sinA=msinB
1/sinB=m/sinA
cosecB=m/sinA -------(2)
cosec²B-cot²B=1
m²/sin²A-n²/tan²A=1
m²/sin²A-n²/(sin²A/cos²A)=1
m²/sin²A-n²cos²A/sin²A=1
(m²-n²cos²A)/sin²A=1
m²-n²cos²A=sin²A
m²-n²cos²A=1-cos²A [∵, sin²A+cos²A=1]
-n²cos²A+cos²A=1-m²
-cos²A(n²-1)=-(m²-1)
cos²A=m²-1/n²-1 (Proved)
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