If both the roots of the quadratic equation $x^2 - mx + 4 = 0$ are real and distinct and they lie in the interval $(1,5)$, then $m$ lies in the interval:\\
Note: In the actual JEE paper interval was $[1,5]$\\
(1) $(-5,-4)$\\
(2) $(3,4)$\\
(3) $(5,6)$\\
(4) $(4,5)$