1 + tan^2x =
sec^2x
sec^2x
To solve this equation, we will first use the identity:
1 + tan^2x = sec^2x
This is an identity that is always true for any value of x, so we can substitute it in for the left side of our equation:
1 + tan^2x = sec^2x
sec^2x = sec^2x
We can see that both sides of the equation are equal, so the original equation is true for any value of x. Therefore, our final answer is:
1 + tan^2x = sec^2x
More Answers:
Mastering The Slope-Intercept Form: A Guide To Writing And Graphing Linear EquationsCracking The Code Of Trigonometry With The Pythagorean Identity: A Comprehensive Guide
Proving The Identity 1 + Cot^2 X = Csc^2 X Using Pythagorean Identities