Question

48x^4 - 18x^3
answer attempt 1 out of 2
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Explanation:

Step1: Find GCF of coefficients and variables

The coefficients are 48 and 18. GCF of 48 and 18 is 6. For the variable part, the lowest power of \(x\) is \(x^3\) (assuming the original expression is \(48x^4 - 18x^3\), as the exponent in the second term might be a typo). So we factor out \(6x^3\).

Step2: Divide each term by GCF

Divide \(48x^4\) by \(6x^3\) to get \(8x\), and divide \(-18x^3\) by \(6x^3\) to get \(-3\). So the factored form is \(6x^3(8x - 3)\).

Answer:

\(6x^3(8x - 3)\) (assuming the original expression is \(48x^4 - 18x^3\); if the exponents are different, adjust accordingly)