Sec^2x=1+tan^2x

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Solution for Sec^2x=1+tan^2x equation: 


Simplifying
Sec2x = 1 + tan2x

Solving
c2exS = 1 + an2tx

Solving for variable 'c'.

Move all terms containing c to the left, all other terms to the right.

Divide each side by 'exS'.
c2 = e-1x-1S-1 + ae-1n2tS-1

Simplifying
c2 = e-1x-1S-1 + ae-1n2tS-1

Reorder the terms:
c2 = ae-1n2tS-1 + e-1x-1S-1

Reorder the terms:
-1ae-1n2tS-1 + c2 + -1e-1x-1S-1 = ae-1n2tS-1 + e-1x-1S-1 + -1ae-1n2tS-1 + -1e-1x-1S-1

Reorder the terms:
-1ae-1n2tS-1 + c2 + -1e-1x-1S-1 = ae-1n2tS-1 + -1ae-1n2tS-1 + e-1x-1S-1 + -1e-1x-1S-1

Combine like terms: ae-1n2tS-1 + -1ae-1n2tS-1 = 0
-1ae-1n2tS-1 + c2 + -1e-1x-1S-1 = 0 + e-1x-1S-1 + -1e-1x-1S-1
-1ae-1n2tS-1 + c2 + -1e-1x-1S-1 = e-1x-1S-1 + -1e-1x-1S-1

Combine like terms: e-1x-1S-1 + -1e-1x-1S-1 = 0
-1ae-1n2tS-1 + c2 + -1e-1x-1S-1 = 0

The solution to this equation could not be determined.

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