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The zero exponent theorem states the following: If b is any nonzero real number, then b^{0} = 1

In other words, any real number raised to zero power is equal to 1.

**Examples**

8^{0} = 1

14^{0} = 1

15789952114122659^{0} = 1

(-5)^{0} = 1

(-3/4)^{0} = 1

The theorem can also apply to algebraic or numerical expressions.

Any numerical expression,or algebraic expression raised to the power of zero is equal to 1.

**Examples**

( x2 + 2x + -4 )^{0} = 1

[ ln(x + 2) ]^{0} = 1

[ (x + 4) / (2x - 6) ]^{0} = 1

-6^{0} is not equal to 1. It is equal to -6

However, (-6)^{0} is equal to 1