what is the greatest common factor of 24s³, 12s⁴, and 18s?\n3\n6\n3s\n6s

what is the greatest common factor of 24s³, 12s⁴, and 18s?\n3\n6\n3s\n6s
Answer
Explanation:
Step1: Find GCF of coefficients
Find GCF of 24, 12, 18. Prime - factorize: $24 = 2^3\times3$, $12 = 2^2\times3$, $18 = 2\times3^2$. GCF of 24, 12, 18 is $2\times3=6$.
Step2: Find GCF of variable parts
For $s^3$, $s^4$, $s$, the lowest - power of $s$ is $s$.
Step3: Combine GCF of coefficients and variables
Multiply GCF of coefficients and GCF of variables. The GCF is $6\times s = 6s$.
Answer:
D. 6s