What is a zero exponent? What does it mean? What are some equivalent expressions of a zero exponent using roots?
+118725 Think about this
$$\mbox{}\\
\frac{8^4}{8^2}=8^{4-2}=8^2\\\\
\frac{8^4}{8^3}=8^{4-3}=8^1\\\\
\frac{8^4}{8^4}=8^{4-4}=8^0\\\\
\mbox{But}\\\\
\frac{8^4}{8^4}=\frac{8*8*8*8}{8*8*8*8}=\frac{1}{1}=1\\\\
\mbox{therefore}\\\\
8^0=1$$
Any number or pronumerals (letter) raised to the power of 0 is 1 EXCEPT $$0^0$$ is indeterminant
There is no root equivalent. A power of 0 is not a root.
+118725 Think about this
$$\mbox{}\\
\frac{8^4}{8^2}=8^{4-2}=8^2\\\\
\frac{8^4}{8^3}=8^{4-3}=8^1\\\\
\frac{8^4}{8^4}=8^{4-4}=8^0\\\\
\mbox{But}\\\\
\frac{8^4}{8^4}=\frac{8*8*8*8}{8*8*8*8}=\frac{1}{1}=1\\\\
\mbox{therefore}\\\\
8^0=1$$
Any number or pronumerals (letter) raised to the power of 0 is 1 EXCEPT $$0^0$$ is indeterminant
There is no root equivalent. A power of 0 is not a root.
the exponent 0 is one, no matter what the number is, the answer will always be one, exept zero, because zero is niether prime nor other. (sorry i don't know the opposite of prime)
+118725 I think the word you are looking for is composite. These are positive numbers that have more than 2 factors. That is, they are divisable by something other than 1 and themselves. 1 is neither prime or composite.
I probably should google it but if my definition is inaccurate, someone will correct me.
