We can assume here that left and right directions are -X and + X directions respectively
Similarly its perpendicular directions are +Y and -Y i.e. upwards and downwards respectively
So here it is given that
[tex]F_1 = 83.6 N[/tex] +X direction
[tex]F_2 = 121.7 N[/tex] - X direction
[tex]F_3 = 633.6 N[/tex] + Y direction
[tex]F_4 = 241.7 N[/tex] - Y direction
Now net force in X direction is required here in this question
So here in X direction there are two forces opposite to each other
so in order to find net force we need to add them vector addition rule
so here
[tex]F_{net} = F_1 - F_2[/tex]
[tex]F_{net} = 83.6 - 121.7[/tex]
[tex]F_{net} = -38.1 N[/tex]
so it requires 38.1 N force towards left