Due to +q charge flux
ϕ1=qϵ0\phi_1=\frac{q}{\epsilon_0}ϕ1=ϵ0q
Due to +4q charge flux
ϕ1=4qϵ0\phi_1=\frac{4q}{\epsilon_0}ϕ1=ϵ04q
Net flux
ϕ=ϕ1+ϕ2\phi=\phi_1+\phi_2ϕ=ϕ1+ϕ2
ϕ=qϵ0+4qϵ0=5qϵ0\phi=\frac{q}{\epsilon_0}+\frac{4q}{\epsilon_0}=\frac{5q}{\epsilon_0}ϕ=ϵ0q+ϵ04q=ϵ05q
Electric field
E1=kQR2E2=4kqR2E_1=\frac{kQ}{R^2}\\E_2=\frac{4kq}{R^2}E1=R2kQE2=R24kq
E=E2−E1E=E_2-E_1E=E2−E1
E=4kqR2−kqR2=3kqR2E=\frac{4kq}{R^2}-\frac{kq}{R^2}=\frac{3kq}{R^2}E=R24kq−R2kq=R23kq
Net direction (E.F)of electric field E2 direction
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