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Property 1

Exponents

If n is positive integer, and a is e real number, \(a^n\) represents the product of n factors each of which is a.

\(a^n=\underbrace{a\cdot a\cdot a\cdots a}_{(n\text{-times})}\)
\(x\ne0\)
\(0^x=0\)
\(x^0=1\)
\(0^0\to\text{(undefined)}\)
1.
\(2^5=?\)
2.
\(3^3=?\)
3.
\(6^3+0^2=?\)
4.
\(8^2+2^0=?\)
5.
\(4^3=?\)
6.
\(3^2+2^3=?\)
7.
\(5^3-6^2=?\)
8.
\(4^2+3^3=?\)
9.
\(4^3+7^2=?\)
10.
\(5^2-8^2=?\)
11.
\(2^4+3^3+4^2=?\)
12.
\(11^2+10^2-9^2=?\)
13.
\(13^2-2^6=?\)
14.
\(7^3-5^3=?\)
15.
\(10^2+6^3=?\)