factor. If the greatest common factor is 1, just retype the polynomial. $$ 12 s^{4}+24 s^{3} $$

Question

UpStudy AI · Accepted Answer

To factor the polynomial $$ 12s^{4} + 24s^{3} $$, follow these steps:

1. **Find the Greatest Common Factor (GCF):**
   - The coefficients are 12 and 24. The GCF of 12 and 24 is **12**.
   - The variable parts are $$ s^{4} $$ and $$ s^{3} $$. The GCF is the lowest power, which is $$ s^{3} $$.

2. **Factor Out the GCF:**
   $$
   12s^{4} + 24s^{3} = 12s^{3}(s) + 12s^{3}(2) = 12s^{3}(s + 2)
   $$

So, the factored form of the polynomial is:

$$
\boxed{12s^{3}(s + 2)}
$$
The factored form of the polynomial $$ 12s^{4} + 24s^{3} $$ is $$ 12s^{3}(s + 2) $$.

factor. If the greatest common factor is 1, just retype the polynomial. \( 12 s^{4}+24 s^{3} \)

Real Tutor Solution

Answer

Solution

The Deep Dive

Related Questions

Latest Algebra Questions