Factor 9s+12. Write your answer as a product with a whole number greater than 1

Answer 1

Factor 9s+12. Write your answer as a product with a whole number greater than 1

The first step would be to determine if there are any common factors of 9 and 12. In this case, the factors of 9 are 1, 3, and 9; and the factors of 12 are 1, 2, 3, 4, 6, and 12. We want to pull out or divide each of the numbers in the equation by the largest common factor. In this instance, the largest common factor is 3.

Therefore, the equation can be rewritten as 3(3s + 4). To check our work, multiply the 3x3s and add 3x4; you get back to the original statement of 9s + 12.

Answer 2

First thing to do when we look at that equation is try to find a number that we can factor both 9 and 12 with and after thinking we find out that we have 3 as a factor for this equation that we can factor 9 to be 3 by dividing it by 3 and 12 to be 4 also by dividing it by 3 and replace them in the equation:

9S+12= (3*3S)+(3*4)= 3(3S+4)

Answer 3

Find the highest common factor (HCF) of 9 and 12 so 9=3*3 and 12=3*4. This gives us 3 as the HCF of 3 and 12. Take it out as a common factor.

9s+12 = 3(3s+4)

Answer 4

When factoring 9s + 12, we need to see if there is a common factor between our numbers that we can factor out of our expression. In this math question, both 9 and 12 have a factor of 3. Therefore, we can take the factor 3 and place it on the outside of our expression, so it looks like this: 3(_s + _). We then think of what we would need to multiply by 3 in order to get our original numbers. Since 3x3 = 9, and 3x4 = 12, we can complete our factorization as follows 3(3s + 4).

If we were to distribute to check our work, we would multiply what is on the outside by what is on the inside. First, 3x3s = 9s, and 3x4 = 12, with an addition sign in between. That is 9s + 12, which is our original expression, so we know we have solved the question correctly.

Answer 5

9S+12=3*3S+3*4=3*(3S+4)