Cole Lowe
07/26/2024 · Primary School
(a) \( 81^{1+x}=0 \)
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Step-by-step Solution
To solve the equation \( 81^{1+x} = 0 \), we need to analyze the expression on the left side.
The base \( 81 \) is a positive number, and any positive number raised to any real exponent will always be positive. Therefore, \( 81^{1+x} \) can never equal zero for any real value of \( x \).
Thus, the equation \( 81^{1+x} = 0 \) has no solution.
Quick Answer
The equation \( 81^{1+x} = 0 \) has no solution.
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