We start with the two equations given in the problem: \[ c = 120 + 60n \] \[ c = 90n \]
We can substitute the expression for \( c \) from the second equation into the first equation: \[ 90n = 120 + 60n \]
Rearranging the equation gives us: \[ 90n - 60n = 120 \] \[ 30n = 120 \] Dividing both sides by 30, we find: \[ n = \frac{120}{30} = 4 \]
Now that we have \( n \), we can substitute it back into either equation to find \( c \). Using the second equation: \[ c = 90n = 90 \times 4 = 360 \]
Thus, the solution yields \( n = 4 \) and \( c = 360 \).
\(\boxed{n = 4}\) and \(\boxed{c = 360}\)
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