To find the greatest common factor (GCF) of the given monomials \(15x^8\) and \(12x\), we need to:
To find the greatest common factor (GCF) of the coefficients 15 and 12, we use the Euclidean algorithm: \[ \text{GCF}(15, 12) = 3 \]
For the variable parts \(x^8\) and \(x\), we take the minimum exponent: \[ \text{GCF}(x^8, x) = x^{\min(8, 1)} = x^1 = x \]
Combining the GCF of the coefficients and the GCF of the variable parts, we get: \[ \text{GCF}(15x^8, 12x) = 3x \]
\[ \boxed{3x} \]
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