Tan^2(5)*sec^2(x)-sin(30)+cos(pi*x)=1

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Solution for Tan^2(5)*sec^2(x)-sin(30)+cos(pi*x)=1 equation: 


Simplifying
Tan2(5) * sec2(x) + -1sin(30) + cos(pi * x) = 1

Reorder the terms for easier multiplication:
5an2T * c2es * x + -1sin(30) + cos(pi * x) = 1

Multiply an2T * c2es
5ac2en2sT * x + -1sin(30) + cos(pi * x) = 1

Multiply ac2en2sT * x
5ac2en2sxT + -1sin(30) + cos(pi * x) = 1

Reorder the terms for easier multiplication:
5ac2en2sxT + -1 * 30ins + cos(pi * x) = 1

Multiply -1 * 30
5ac2en2sxT + -30ins + cos(pi * x) = 1

Multiply ip * x
5ac2en2sxT + -30ins + cos(ipx) = 1

Multiply cos * ipx
5ac2en2sxT + -30ins + ciopsx = 1

Reorder the terms:
5ac2en2sxT + ciopsx + -30ins = 1

Solving
5ac2en2sxT + ciopsx + -30ins = 1

Solving for variable 'a'.

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

Add '-1ciopsx' to each side of the equation.
5ac2en2sxT + ciopsx + -1ciopsx + -30ins = 1 + -1ciopsx

Combine like terms: ciopsx + -1ciopsx = 0
5ac2en2sxT + 0 + -30ins = 1 + -1ciopsx
5ac2en2sxT + -30ins = 1 + -1ciopsx

Add '30ins' to each side of the equation.
5ac2en2sxT + -30ins + 30ins = 1 + -1ciopsx + 30ins

Combine like terms: -30ins + 30ins = 0
5ac2en2sxT + 0 = 1 + -1ciopsx + 30ins
5ac2en2sxT = 1 + -1ciopsx + 30ins

Divide each side by '5c2en2sxT'.
a = 0.2c-2e-1n-2s-1x-1T-1 + -0.2c-1e-1in-2opT-1 + 6c-2e-1in-1x-1T-1

Simplifying
a = 0.2c-2e-1n-2s-1x-1T-1 + -0.2c-1e-1in-2opT-1 + 6c-2e-1in-1x-1T-1

Reorder the terms:
a = 6c-2e-1in-1x-1T-1 + 0.2c-2e-1n-2s-1x-1T-1 + -0.2c-1e-1in-2opT-1

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