SOLUTION: If the quadratic 3x^2+bx+10 can be written in the form a(x+m)^2+n, where m and n are integers, what is the largest integer that must be a divisor of b?
Algebra ->
Square-cubic-other-roots
-> SOLUTION: If the quadratic 3x^2+bx+10 can be written in the form a(x+m)^2+n, where m and n are integers, what is the largest integer that must be a divisor of b?
Log On
Question 1029914: If the quadratic 3x^2+bx+10 can be written in the form a(x+m)^2+n, where m and n are integers, what is the largest integer that must be a divisor of b? Answer by robertb(5830) (Show Source):
You can put this solution on YOUR website! .
As given, b/6 and must be integers.
==> The largest integer that must divide b should be 6.
