There is no common factor (other than 1) between m^7 and n^4 and so the GCF of the first two terms is 1. Consequently, the GCF of all the terms cannot be greater than 1 and so must be 1.
To find the Greatest Common Factor (GCF) of the given literal terms xxyyyzz and xxxxzzz, we need to identify the highest power of each variable that appears in both terms. In this case, the common factors are x, z, and z. The GCF of xxyyyzz and xxxxzzz is xz.
You need at least two terms to find a GCF.
You need at least two terms to find a GCF.
7
The GCF is 3x.
The GCF is mn4p3
To find the Greatest Common Factor (GCF) of the given literal terms xxyyyzz and xxxxzzz, we need to identify the highest power of each variable that appears in both terms. In this case, the common factors are x, z, and z. The GCF of xxyyyzz and xxxxzzz is xz.
The GCF is 2c.
The GCF of the terms (NOT expression) is 4.
You need at least two terms to find a GCF.
You need at least two terms to find a GCF.
You need at least two terms to find a GCF.
You need at least two terms to find a GCF.
After you factor out the GCF, you will have as many as terms inside the parentheses as you had before.
You need at least two terms to find a GCF.
The GCF is 2.
You need at least two terms to find a GCF.