CosA-sinA +1/cosA+sinA-1=secA+tanA
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cosA-sinA+1/cosA+sinA-1=secA+tanA
Lhs
cosA-sinA+1/cosA+sinA-1
divided by SinA
cosA/sinA-sinA/sinA+1/sinA
cosA/sinA+sinA/sinA-1/sinA
cotA-1+cosecA/cotA+1-cosecA
cotA+cosecA-1/cotA-cosecA+1
cotA+cosecA-(cosec^2A-cot^2A)/cotA-cosecA+1
cotA+cosecA-(cosecA+cotA)(cosecA-cotA)/cotA-cosecA+1
cotA+cosecA (1-cosecA+cotA)/cotA-cosecA+1
cotA+cosecA (1-cosecA+cotA)/1-cosecA+cotA
cotA+cosecA
hence proof
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