Finding LCM of Polynomials (x+3), (x-3) Using GCF
Our Free LCM of Polynomials Using GCF Calculator is helpful for Finding LCM of Polynomials (x+3), (x-3) Using GCF. The tool will give you the result x^2 - 9 easily with a detailed explanation.
Ex: x^2+2x+1,x+1 (or) x^2-1,x-1 (or) x^3-1,x+1
Solution to Find LCM of Polynomials (x+3), (x-3) Using GCF
Given polynomials are ((x+3)),((x-3))
Find the factors of all polynomials
The factors of (x+3) are 1, and x + 3
The factors of (x-3) are 1, and x - 3
By observing the above factors, we can say that the GCF of ((x+3)) and ((x-3)) is 1
To find the LCM of ((x+3)) and ((x-3)), we have to multiply both together
= ((x+3)) * ((x-3))
= x((x-3)) +3((x-3))
= x^2 - 9
To find the LCM we have to divide x^2 - 9 by GCF
i.e (x^2 - 9)/(1) = x^2 - 9
Therefore, the LCM of ((x+3)),((x-3)) is x^2 - 9
FAQS on Finding LCM of Polynomials (x+3), (x-3) Using GCF
1. What is the LCM of Polynomials (x+3), (x-3) Using GCF?
The least common multiple of Polynomials (x+3), (x-3) Using GCD is x^2 - 9
2. Where can I get the detailed solution for Finding LCM of Polynomials (x+3), (x-3) Using GCF?
Check factorpolynomials.com site to know the detailed solution of LCM of Polynomials (x+3), (x-3) Using GCF?
3. How to Find Least Common Multiple of (x+3), (x-3) with GCF method?
You have to find GCF of polynomials (x+3), (x-3) and then multiply all the polynomials. Now,