It might help to realize that 25x[sup:3e45j4gk]4[/sup:3e45j4gk]/36 is the square of 5x[sup:3e45j4gk]2[/sup:3e45j4gk]/6, and 9y[sup:3e45j4gk]8[/sup:3e45j4gk]/16 is the square of 3y[sup:3e45j4gk]4[/sup:3e45j4gk]/4.
Then apply the pattern for factoring a difference of two squares.
For the second problem, x[sup:3e45j4gk]20[/sup:3e45j4gk] is (x[sup:3e45j4gk]10[/sup:3e45j4gk])[sup:3e45j4gk]2[/sup:3e45j4gk].......y[sup:3e45j4gk]20[/sup:3e45j4gk] is (y[sup:3e45j4gk]10[/sup:3e45j4gk])[sup:3e45j4gk]2[/sup:3e45j4gk]
Apply the pattern for a difference of two squares. Be sure to see if either of the factors you get can be factored further.
This site uses cookies to help personalise content, tailor your experience and to keep you logged in if you register.
By continuing to use this site, you are consenting to our use of cookies.