Question

factor out the greatest common factor fro\\(9s^3 + 3s\\)

Explanation:

Step1: Identify GCF of coefficients

The coefficients are 9 and 3. Their greatest common factor is 3.

Step2: Identify GCF of variables

The terms have $s^3$ and $s$. The greatest common factor is $s$.

Step3: Combine GCFs

The overall GCF is $3s$.

Step4: Factor out GCF from each term

$\frac{9s^3}{3s} + \frac{3s}{3s} = 3s^2 + 1$

Step5: Write factored form

Multiply GCF by the remaining expression.
$3s(3s^2 + 1)$

Answer:

$3s(3s^2 + 1)$