Multiplication Rule
Simplify
\(x^2 \cdot x^5\)
\(x^7\)
Simplify
\(\frac{x^8}{x^3}\)
\(x^5\)
Simplify
\(x^3)^2
\(x^6\)
Evaluate
\(a^{-3})^{-4}
\(1\)
What value of p makes the equation true?
\(3^2 \cdot 3^p = 3^7\)
\(p=5\)
Simplify
\(4^3 \cdot 4^6\)
\(4^9\)
Simplify
\(\frac{5^{11}}{5^4}\)
\(5^7\)
Simplify
\(5^2)^4
\(5^8\)
Evaluate
\(5^{-2}\)
\(\frac{1}{25}\)
What value of n makes the equation true?
\(\frac{6^n}{6^3}=6^5\)
\(n=8\)
Simplify
\(m^7 \cdot m^{-2}\)
\(m^5\)
Simplify
\(\frac{a^6}{a^9}\)
\(a^{-3}\)
Simplify
\(m^4)^3
\(m^{12}\)
Evaluate
\(x^{-4}\)
\(\frac{1}{x^4}\)
Ava says the following equation is correct. Is she correct?
\(4^3 \cdot 4^5 = 4^{15}\)
No. The exponents should be added.
\(4^3 \cdot 4^5 = 4^8\).
Simplify
\(6^{-3} \cdot 6^8\)
\(6^5\)
Simplify
\(\frac{7^{-2}}{7^{-6}}\)
\(7^4\)
Simplifry
\(y^{-2})^5
\(y^{-10}\)
Evaluate
\(2^{-3}\)
\(\frac{1}{8}\)
What value of p makes the equation true?
\(7^p \cdot 7^{-3}=7^6\)
\(p=9\)
Simplify
\(y^{-4} \cdot y^2 \cdot y^7\)
\(y^5\)
Simplify
\(\frac{b^{-3}}{b^5}\)
\(b^{-8}\)
Simplify
\(a^{-3})^{-4}
\(a^{12}\)
What value of n makes the equation true?
\(6^n = \frac{1}{6^4}\)
\(n=-4\)
What value of n makes the equation true?
\(\frac{5^n \cdot 5^3}{5^4}=5^7\)
\(n=8\)