Find the largest value of $n$ such that 5x^2+nx+40 can be factored as the product of two linear factors with integer coefficients.
Find the largest value of n such that 5x^2+nx+40 can be factored as the product of two linear factors with integer coefficients.
I think the factors would be (5x + 1)(x + 40)
multiplies to 5x2 + 201x + 40
so n = 201
.