Find the GCF.
-$$6 x ^ { 6 } , - 24 x ^ { 3 }$$
A) $6 x ^ { 6 }$
B) $2 x ^ { 3 }$
C) $6 x ^ { 3 }$
D) $- 24 x ^ { 6 }$

Name: Find the GCF. -\[6 x ^ { 6 } , - 24 x ^ { 3 }\] A) $6 x ^ { 6 }$ B) $2 x ^ { 3 }$ C) $6 x ^ { 3 }$ D) $- 24 x ^ { 6 }$
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Question

Quizplus · Accepted Answer

The greatest common factor (GCF) of $6x^6$ and $-24x^3$ is $6x^3$, as 6 is the highest number that divides both 6 and 24, and $x^3$ is the highest power of x that divides both $x^6$ and $x^3$.

Find the GCF 6x6,−24x36 x ^ { 6 } , - 24 x ^ { 3 }6x6,−24x3

Find the GCF $6 x ^ { 6 } , - 24 x ^ { 3 }$