Consider the figure. Let the charges -6C, 4C and -1C be denoted by q_1,q_2 and q_3 respectively.
Let the positions at which charges are placed be in the units of meters.
Let r_13be the distance between the charges q_1 and q_3.
From figure
r_13=1-(-2)=1+2=3m
Let r_23be the distance between the charges q_2 and q_3.
From figure
r_23=9-1=8m
Let F_13 be the force due to charge q_1 on the charge q_3
F_13=(kq_1q_3)/r_13^2=(9*10^9*(6)(1))/3^2=6*10^9N
This force is repulsive and is towards charge q_2.
Let F_23 be the force due to charge q_2 on the charge q_3
F_23=(kq_2q_3)/r_23^2=(9*10^9*(4)(1))/8^2=0.5625*10^9N
This force is attractive and is towards charge q_2.
The total force or net force on charge q_3 is the sum of above two forces.
Since the above two forces F_13 and F_23 are in same direction therefore they can be added directly.
Let F_3 be the total force on the charge q_3.
implies F_3=F_13+F_23=6*10^9+0.5625*10^9=6.5625*10^9N
implies F_3=6.5625*10^9N
Since F_13 and F_23 are toward the charge q_2 therefore the force F_3 is also toward the charge q_2.