Asked by Nicole Moffe on May 09, 2024
Verified
Find the greatest common factor of the expressions 3x23 x ^ { 2 }3x2 and 9x .
A) 27x
B) 3x23 x ^ { 2 }3x2
C) 3x
D) 27x327 x ^ { 3 }27x3
E) 9x29 x ^ { 2 }9x2
Greatest Common Factor
The largest integer that divides two or more given integers without leaving a remainder.
- Use greatest common factor (GCF) to simplify expressions or identify factoring opportunities.
Verified Answer
TT
Triyenni TariganMay 09, 2024
Final Answer :
C
Explanation :
The greatest common factor (GCF) of 3x23x^23x2 and 9x9x9x is 3x3x3x , as both terms can be divided by 3x3x3x to result in integer or whole number expressions. 3x23x^23x2 divided by 3x3x3x gives xxx , and 9x9x9x divided by 3x3x3x gives 333 , making 3x3x3x the largest expression that divides both terms without a remainder.
Learning Objectives
- Use greatest common factor (GCF) to simplify expressions or identify factoring opportunities.
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