Exponents #2

The product rule says that when you are multiplying two exponents with the same base, you keep the base and ________ the exponents

• Add

• Subtract

• Multiply

• Divide

 $x^3\cdot x^4\ =$  

•  $x^{12\ }$  

•  $x^{-1}$  

•  $x^7$  

•  $x^{34}$  

 $m^2\cdot m^6\cdot m=$  

•  $m^8$  

•  $m^{12}$  

•  $m^4$  

•  $m^9$  

 $\frac{x^9}{x^4}$  =

•  $x^{13}$  

•  $x^{36}$  

•  $x^5$  

•  $x^{-5}$  

 $\frac{x^{17}}{x^8}$  

•  $x^9$  

•  $x^{25}$  

•  $x^{-9}$  

•  $x^{-25}$  

 $\left(x^5\right)^4$  

The power of a power rule says that when an exponential expression is raised to a power (as shown above), you should _________ the inner and outer exponents

• add

• subtract

• multiply

• divide

 $\left(x^7\right)^2$  =

•  $x^{14}$  

•  $x^9$  

•  $x^5$  

•  $2x^7$  

 $\left(a^3b^5\right)^7$  =

•  $a^3b^{35}$  

•  $a^{10}b^{12}$  

•  $a^8b^8$  

•  $a^{21}b^{35}$  

(x⁵)(x⁸)

• x¹³
• x^-3
• x⁴⁰
• x⁵⁸

x⁸ / x²

• x⁴
• x¹⁶
• x^-6
• x⁶