A. [math]2^3=9[/math][br]B. [math]9=3^2[/math][br]C. [math]2\cdot2\cdot2\cdot2=16[/math][br]D. [math]a\cdot2^0=a[/math]
[math]2^3\cdot2^5=2^a[/math]
[math]3^b\cdot3^7=3^{11}[/math]
[math]\frac{4^3}{4^2}=4^c[/math]
[math]\frac{5^8}{5^d}=5^2[/math]
[math]6^m\cdot6^m\cdot6^m=6^{21}[/math]
[math](7^n)^4=7^{20}[/math]
[math]2^4\cdot3^4=6^s[/math]
[math]5^3\cdot t^3=50^3[/math]
What is the value of [math]5^0[/math]?[br]
What is the value of [math]3^{-1}?[/math]
What is the value of [math]7^{-3}[/math]?[br]
Explain why the argument used to assign a value to the expression [math]2^0[/math] does not apply to make sense of the expression [math]0^0[/math].