Step 1: Identify the numerical coefficients of each term. They are 18, 12, and 42.

Step 2: Find the greatest common factor (GCF) of these numbers. The GCF of 18, 12, and 42 is 6.

Step 3: Identify the variable parts of each term. They are w^2, w^4, and w.

Step 4: The GCF of the variable parts is determined by the term with the lowest exponent. In this case, it's w (which is the same as w^1).

Step 5: Combine the GCF of the numerical coefficients and the variable parts.

So, the GCF of 18w^2, 12w^4, and 42w is 6w.

Question

Step 1: Identify the numerical coefficients of each term. They are 18, 12, and 42.

Step 2: Find the greatest common factor (GCF) of these numbers. The GCF of 18, 12, and 42 is 6.

Step 3: Identify the variable parts of each term. They are w^2, w^4, and w.

Step 4: The GCF of the variable parts is determined by the term with the lowest exponent. In this case, it's w (which is the same as w^1).

Step 5: Combine the GCF of the numerical coefficients and the variable parts.

So, the GCF of 18w^2, 12w^4, and 42w is 6w.

Knowee AI · Accepted Answer

Step 1: Identify the numerical coefficients of each term. They are 18, 12, and 42.

Step 2: Find the greatest common factor (GCF) of these numbers. The GCF of 18, 12, and 42 is 6.

Step 3: Identify the variable parts of each term. They are w^2, w^4, and w.

Step 4: The GCF of the variable parts is determined by the term with the lowest exponent. In this case, it's w (which is the same as w^1).

Step 5: Combine the GCF of the numerical coefficients and the variable parts.

So, the GCF of 18w^2, 12w^4, and 42w is 6w.

Find the greatest common factor of these three expressions.18w2, 12w4, and 42w