Question 286155
Hint: Use the four identities



1. {{{(ab)^x=a^x*b^x}}}. Basically, you can either multiply first, then exponentiate, OR, exponentiate and then multiply. (note: this can expand to any number of terms inside the parenthesis. So you could have 50 terms in the parenthesis if you wanted). Example: {{{(3x)^3=(3)^3*(x)^3}}}



2. {{{(x^y)^z=x^(y*z)}}}. When you raise an exponential expression to another exponent, you're going to multiply the exponents. Example: {{{(x^2)^3=x^(2*3)=x^6}}}



3. {{{a^x*a^y=a^(x+y)}}}. When you multiply monomials (with a common base), you're going to add the exponents. Example: {{{x^3*x^5=x^(3+5)=x^8}}}



4. {{{a^x/a^y=a^(x-y)}}}. When you divide monomials (with a common base), you're going to subtract the exponents. Example: {{{x^8/x^5=x^(8-5)=x^3}}}