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Original Question
Apply the Zero Power Rule to create an equivalent expression to 9⋅(−33)^0+3/2 (8−27^0) .(2 points) 9⋅(−33)^0+3/2 (8−27^0)Question
Apply the Zero Power Rule to create an equivalent expression to 9⋅(−33)0+32(8−270) .(2 points)
9⋅(−33)0+32(8−270) =
⋅
+32(
–
)
9⋅(−33)0+32(8−270) =
⋅
+32(
–
)
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Answered by
GPT-4o
To apply the Zero Power Rule, we need to remember that any nonzero number raised to the power of zero is equal to 1.
Given the expression:
\[ 9 \cdot (-33)^0 + 32(8 - 270) \]
First, simplify \((-33)^0\):
\[ (-33)^0 = 1 \]
So the expression becomes:
\[ 9 \cdot 1 + 32(8 - 270) \]
Next, simplify the expression inside the parentheses (8 - 270):
\[ 8 - 270 = -262 \]
Therefore, the expression becomes:
\[ 9 \cdot 1 + 32(-262) \]
Now, put everything together:
\[ 9 \cdot 1 + 32(-262) \]
\[ 9 + 32(-262) \]
To match the requested format:
\[ 9 \cdot 1 + 32(8 - 270) = \]
\[ 9 \cdot 1 + 32(-262) \]
Final equivalent expression:
\[ 9 \cdot 1 + 32(-262) \]
So:
\[ 9 \cdot 1 + 32(-262) \]
Given the expression:
\[ 9 \cdot (-33)^0 + 32(8 - 270) \]
First, simplify \((-33)^0\):
\[ (-33)^0 = 1 \]
So the expression becomes:
\[ 9 \cdot 1 + 32(8 - 270) \]
Next, simplify the expression inside the parentheses (8 - 270):
\[ 8 - 270 = -262 \]
Therefore, the expression becomes:
\[ 9 \cdot 1 + 32(-262) \]
Now, put everything together:
\[ 9 \cdot 1 + 32(-262) \]
\[ 9 + 32(-262) \]
To match the requested format:
\[ 9 \cdot 1 + 32(8 - 270) = \]
\[ 9 \cdot 1 + 32(-262) \]
Final equivalent expression:
\[ 9 \cdot 1 + 32(-262) \]
So:
\[ 9 \cdot 1 + 32(-262) \]
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