Ans:
Q1 = 2.7 µC
Q2 = -2.7 µC
Q3 = -4.7 µC
The magnitude of force F13 = KQ1Q3/(d)2 = 0.5146 N
Hence, the force is directed from charge Q3 towards charge Q1,
The magnitude of force F23 = KQ2Q3/(d)2 = 0.5146 N
Hence, the force is directed from charge Q2 towards charge Q3,
Now,
F23x = 0.5146 N
F23y = 0 N
Here, F13 subtends an angle
ϴ = tan-1(a/b) = 67.060
with the -x-axis, and an angle 90 - ϴ with the y-axis. It follows from the conventional laws of vector projection that
F13x = -F13cos ϴ = -0.2 N
F13x = F13cos (90 - ϴ) = 0.474 N
The x and y components of the resultant force F3 acting on charge Q3 are given by
F3x = 0.3146 N
F3y = 0.474 N
F = ((F3x)2 + (F3y)2)1/2
So resultant force is 0.568 N
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