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Alternatively, using the relationship \( c = 9a - 5 \) and \( a = 1 \), we confirm \( c = 4 \). To express the relationship between \( a \) and \( c \), recall that \( c = 9a - 5 \), which determines \( c \) uniquely in terms of \( a \), but from the constraint, we find that with \( b = -6 \), the only consistent value is \( a = 1 \), so the relationship is:
c = 9a - 5
But under the condition \( b = -6 \), this fixes \( a = 1 \), hence \( c = 4 \). However, the required functional relationship between \( a \) and \( c \) is given by:

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