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Simplify $\left(\sec\left(2x\right)^2\right)^2$ using the power of a power property: $\left(a^m\right)^n=a^{m\cdot n}$. In the expression, $m$ equals $2$ and $n$ equals $2$
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$\sec\left(2x\right)^{4}+y^{-1}=\sin\left(2u\right)^2$
Learn how to solve equations problems step by step online. Solve the equation with radicals sec(2x)^2^2+y^(-1)=sin(2u)^2. Simplify \left(\sec\left(2x\right)^2\right)^2 using the power of a power property: \left(a^m\right)^n=a^{m\cdot n}. In the expression, m equals 2 and n equals 2. We need to isolate the dependent variable y, we can do that by simultaneously subtracting \sec\left(2x\right)^{4} from both sides of the equation. Applying the property of exponents, \displaystyle a^{-n}=\frac{1}{a^n}, where n is a number. Take the reciprocal of both sides of the equation.
