To solve for \( b \) in the equation \( A = 12(a + b) \), we can follow these steps:
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Start with the original equation: \[ A = 12(a + b) \]
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Divide both sides by 12 to isolate \( a + b \): \[ \frac{A}{12} = a + b \]
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Now, solve for \( b \) by isolating it: \[ b = \frac{A}{12} - a \]
None of the given responses match this prediction, but based on the form, we can see it could be related to a form of \( b \) in terms of \( A \) and \( a \). Therefore, it seems none of the provided answers are correct.
To ensure accuracy, you can rewrite it to confirm: \[ b = \frac{A}{12} - a \]
If we had \( \frac{A}{12} \) as \( caps A \), then \( b \) could be seen relative to \( a \). However, based on the given options, there isn't a direct match.
In conclusion, none of the provided responses seem to correctly present \( b \) as derived from \( A = 12(a + b) \).