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You represent a generic trinomial with some letters, then just carry out the desired operations. The general rule to multiply polynomials is that each term in one polynomial must be multiplied by each term in the other polynomial. For example, to multiply a trinomial by itself - i.e., square it - you get:
(a + b + c) (a + b + c)
= a2 + ab + ac + ab + b2 + bc + ac + bc + c2
Next, you can group similar terms; well, I'll leave that to you.
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When the factors of a trinomial are (x p) and (x q) then the coefficient of the x-term in the trinomial is?
The sum of p and q
When the factors of a trinomial are x p and x q then the constant term of the trinomial is?
The sum of -p and -q -
How do you factor the trinomial 6p2-3p-2?
That trinomial is unfactorable (the roots are not integers).
How do you get the product of binomial and trinomial?
You multiply each element of the binomial into each element of the trinomial and then combine like terms. For example, (ax + b)*(cx2 + dx + e) = acx3 + adx2 + aex + bcx2 + bdx + be = acx3 + (ad + bc)x2 + (ae + bd)x + be
What is Special product in algebra?
7i8
