Apply the Zero Power Rule to create an equivalent expression to 9⋅(−33)^0+32(8−27^0) .

Answer 1

The Zero Power Rule states that any nonzero number raised to the power of zero equals 1. Therefore, the expression can be simplified as follows:

9⋅(−33)^0 + 32(8−27^0)
= 9⋅1 + 32(8−1)
= 9 + 32(7)
= 9 + 224
= 233

So, the equivalent expression is 233.

Answer 2

Apply the Zero Power Rule to create an equivalent expression to 9⋅(−33)^0+32(8−27^0)
9⋅(−33)^0+32(8−27^0) =?

Answer 3

According to the Zero Power Rule, any number raised to the power of zero equals 1. Therefore, we can simplify the expression as follows:

9⋅(−33)^0 + 32(8−27^0)
= 9⋅1 + 32(8−1)
= 9 + 32(7)
= 9 + 224
= 233

So, the simplified expression is 233.

Answer 4

dont simplify it, find an equivilant equation

Answer 5

To apply the Zero Power Rule to create an equivalent expression to 9⋅(−33)^0+32(8−27^0), we recognize that any number (except zero) raised to the power of zero is equal to 1. Therefore, we can rewrite the expression as follows:

9⋅(−33)^0 + 32(8−27^0)

Since any number raised to the power of zero is 1, we can replace (-33)^0 and 27^0 with 1:

9⋅1 + 32(8−1)

Simplifying further:

9 + 32(7)

This gives us an equivalent expression to the original one: 9 + 32(7)

Answer 6

create an equivalent expression to 9⋅(−33)^0+32(8−27^0) .

Answer 7

To create an equivalent expression to 9⋅(−33)^0+32(8−27^0), we can apply the Zero Power Rule. The Zero Power Rule states that any nonzero number raised to the power of zero is equal to 1.

Therefore, we can simplify the expression as follows:

9⋅(−33)^0 + 32(8−27^0)

Since (-33)^0 is equal to 1, we can replace it:

9⋅1 + 32(8−27^0)

Next, since 27^0 is also equal to 1, we can replace it:

9 + 32(8−1)

Now we can simplify the expression inside the parentheses:

9 + 32(7)

Multiplying:

9 + 224

Adding:

233

Therefore, an equivalent expression to 9⋅(−33)^0+32(8−27^0) is 233.

Answer 8

create an equivalent expression to 9⋅(−33)^0+3/2(8−27^0)