(sinx)(secx)(tanx)+1=sec^2x

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Solution for (sinx)(secx)(tanx)+1=sec^2x equation:


Simplifying
(sinx)(secx)(tanx) + 1 = sec2x

Multiply insx * cesx
ceins2x2 * antx + 1 = sec2x

Multiply ceins2x2 * antx
acein2s2tx3 + 1 = sec2x

Reorder the terms:
1 + acein2s2tx3 = sec2x

Solving
1 + acein2s2tx3 = c2esx

Solving for variable 'a'.

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

Add '-1' to each side of the equation.
1 + -1 + acein2s2tx3 = -1 + c2esx

Combine like terms: 1 + -1 = 0
0 + acein2s2tx3 = -1 + c2esx
acein2s2tx3 = -1 + c2esx

Divide each side by 'cein2s2tx3'.
a = -1c-1e-1i-1n-2s-2t-1x-3 + ci-1n-2s-1t-1x-2

Simplifying
a = -1c-1e-1i-1n-2s-2t-1x-3 + ci-1n-2s-1t-1x-2

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