Factor the polynomials completely. 81y^4-256

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Factor the polynomials completely. 16x^4-200x^2+625

Expansion of Binomials| Algebra| ENGG10 LE1 Problem 8

Expand the following binomial: (x-1/x)^5.

Perform the given operations of the following polynomial

Perform the given operations of the following polynomial

Perform the given operations of the following polynomial

Simplify the given expression. Write the answer with positive exponents.

Simplify the given expression. Write the answer with positive exponents.

Simplify the given expression. Write the answer with positive exponents. $latex \left(\frac{3^2}{a^3}\right)^{-2}\cdot \left(\frac{a^4}{2^2}\right)^2&s=2&bg=ffffff&fg=000000$ SOLUTION: $latex \left(\frac{3^2}{a^3}\right)^{-2}\cdot \:\left(\frac{a^4}{2^2}\right)^2=\frac{\left(3^2\right)^{-2}}{\left(a^3\right)^{-2}}\cdot \frac{\left(a^4\right)^2}{\left(2^2\right)^2}&s=1&bg=ffffff&fg=000000$ $latex =\frac{3^{-4}}{a^{-6}}\cdot \frac{a^8}{2^4}&s=1&bg=ffffff&fg=000000$ $latex =\frac{\frac{1}{3^4}}{\frac{1}{a^6}}\cdot \frac{a^8}{2^4}&s=1&bg=ffffff&fg=000000$ $latex =\frac{a^6}{3^4}\cdot \frac{a^8}{2^4}&s=1&bg=ffffff&fg=000000$ $latex =\frac{a^6}{81}\cdot \frac{a^8}{16}&s=1&bg=ffffff&fg=000000$ $latex =\frac{a^{6+8}}{1296}&s=1&bg=ffffff&fg=000000$ $latex =\frac{a^{14}}{1296}&s=1&bg=ffffff&fg=000000$