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Factoring a Four-Term Polynominal?
Factor the expression below for the best answer.
27t3+45t2-3t-5
Must show work.
3 Answers
- DavidLv 41 decade agoFavorite Answer
First, just factor out 9t^2 from the first two parts and then put paranthesis around the last two parts to make the (3t + 5) look the same twice
9t^2(3t + 5) - (3t + 5)
then, there is a common factor of (3t + 5) attached to 9t^2 and a 1 even though you don't see the 1 but it's there (This was the hardest step for me to learn)
(9t^2 - 1)(3t + 5)
then just factor the first part down even more
(3t + 1)(3t - 1)(3t + 5)
- kellenraidLv 61 decade ago
Take the 1st and 3rd terms, then the 2nd and 4th terms together:
(27t^3-3t) + (45t^2-5) = 3t(9t^2-1) + 5(9t^2-1)
= (9t^2-1)(3t+5) = (3t+1)(3t-1)(3t+5)