Simply supported in both ends - Uniformly distributed load part of length

Table 5 Simply supported in both ends Uniformly distributed load part of length
$M (x)$	$= R_{A} \cdot x$	for: $x < a$	Click to make a calculation...
$M (x)$	$= R_{A} \cdot x - \frac{q}{2} \cdot {(x - a)}^{2}$	for: $a \leq x \leq (a + b)$
$M (x)$	$= R_{B} \cdot (L - x)$	for: $x > a + b$
$V (x)$	$= R_{A} - q \cdot (x - a)$	for: $a \leq x \leq (a + b)$
$M_{MAX}$	$= R_{A} \cdot (a + \frac{R_{A}}{2 \cdot q})$	for: $x = a + \frac{R_{A}}{q}$
$R_{A}$	$= \frac{q \cdot b}{2 \cdot L} \cdot (2 \cdot c + b)$
$R_{B}$	$= \frac{q \cdot b}{2 \cdot L} \cdot (2 \cdot a + b)$

Table 5 Simply supported in both endsUniformly distributed load part of length