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factor this trinomial completely.
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start by moving 3b out, so you have 3b(2b^2 - 5b-12), then solve the quadratic equation
where do you get 3b?
@jayda 3b is the greatest monomial factor of 6b^3 + 15 b^2 - 36b. That is, 3b is a factor of 6b^3, 15b^2 and -36b. So, 6b^3 + 15 b^2 - 36b = 3b(2b^2 + 5b - 12). The task now is to determine if (2b^2 + 5b - 12) factors. It does factor into (b + 4) (2b -3) The final factorization of the trinomial is the following: 6b^3 + 15 b^2 - 36b = 3b (b + 4) (2b -3). Please check my work. Thanks.
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