To determine which expression is equivalent to the first expression, which I'm assuming is \(d + 6d + 6d + 6\), we can simplify that first.
Starting with the expression:
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Combine like terms:
\(d + 6d + 6d + 6 = d + 12d + 6 = 13d + 6\)
Now, let's analyze the options:
A. \(d + 6d + 6d + 6 = 13d + 6\) (This is the expression we just simplified.)
B. \(5d + 5 + 5d + 5 = 10d + 10\)
C. \(d + 5d + 5d + 5 = 11d + 5\)
D. \(5d + 15d + 15d + 1 = 35d + 1\)
The correct choice that matches \(13d + 6\) is:
Option A: \(d + 6d + 6d + 6\).