What is the value of 1 raised to the power of any exponent? what is the value of 0 raised to the power of any nonnegative nonzero exponent? explain.

1^a =1

0^a = 0  a>=0

Step-by-step explanation:

The value of 1 ^a = 1

One to any power is 1

1  multiplied by 1 any number of times is still 1

a>0

1^a = 1*1*1*1 a times  It will always be 1

a<0

1 divided by 1 any number of times is 1

1/ 1^a = 1 /( 1*1*1*1 ) a times is still 1

The value of 0^a a>=0  is 0

0*0*0 a times equals 0

Since a >=0 we are always multiplying by 0

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