Question

2x^2+kx+12
Find all values of "k" so that the trinomial can be factored as two binomials using integers

Answer 1

25, 14, 10,11, wait fr more

Answer 2

\[1/8 (96-k^2)+1/8 (k+4 x)^2\] This doesn't really help answer the question, but this is a factorization of the trinomial.

Answer 3

To find those values, we look at the product of 2*12
24 and then look at the factor of 24.
1*24
2*12
3*8
4*6
If you add each pair you will get the numbers 25, 14, 11, 10