Take into account that the sum of the torques must be equal to zero:

Based on the given image, and by applying the sum of torques around the point of force FA, you can obtain FB, as follow:

where you have taken into account that clockwise torques are negative, and counterclockwise torques are positive.
Then, FB = 4700N
Next, by using the Newton's second law, consider that the sum of all forces must be equal to zero. In this way you obtain FA, as follow:
![\begin{gathered} \Sigma F=F_A-4300N-3100N-2200N+F_B-M\cdot g=0_{} \\ F_A-9600N+F_B-(280\operatorname{kg})((9.8m)/(s^2))=0 \\ F_A=12344N-F_B \\ F_A=12344N-4700N \\ F_A=7644N \end{gathered}]()
where you have used the weight of the beam by inlcuding the expression Mg, with M the mass of the beam and g the acceleration gravitational constant.
Then, FA = 7644N