Find the GCF of 8d-20
To find the greatest common factor (GCF) of 8d-20, we need to factor the expression.
First, let's factor out the greatest common factor of the coefficients, which is 4:
8d - 20 = 4(2d - 5)
The second factor, 2d - 5, does not have any common factors.
Therefore, the GCF of 8d-20 is 4.
To find the greatest common factor (GCF) of 8d-20, we need to factor out any common factors from the given expression.
Step 1: Take out the common factor.
The expression 8d-20 can be rewritten as 4(2d-5).
Step 2: Simplify.
The expression 4(2d-5) is already simplified, and there are no further common factors to be found.
Therefore, the GCF of 8d-20 is 4.
To find the Greatest Common Factor (GCF) of the given expression, 8d-20, we need to factor it.
Step 1: First, we find the common factor of the terms, if any. In this case, we can see that both terms have a common factor of 4.
Step 2: Next, let's factor out this common factor from both terms:
8d - 20 = 4(2d - 5)
Step 3: Now, we examine the expression inside the parentheses, which is (2d - 5). This expression cannot be factored any further because there are no common factors.
Therefore, the GCF of 8d - 20 is 4.