given that:
Q1=10^(-9) C at (0,2)
Q2=-10^(-9) C at (2,0)
part a:
vector from point 1 to point (1,1)=(1,1)-(0,2)=(1,-1)
distance=sqrt(1^2+(-1)^2)=1.4142 m
part b:
vector from point 2 to point (1,1)=(1,1)-(2,0)=(-1,1)
distance =sqrt((-1)^2+1^2)=1.4142 m
part c:
if vector from the point where the charge exists to the point where electric field to be calculated is R,
then electric field due to any charge q is given as
E=k*q*R/(magnitude of R)^3
where R is in vector form
k=coloumb's constant=9*10^9
electric field due to Q1=9*10^9*Q1*(1,-1)/1.4142^3=3.18198*(1,-1) N/C
electric field due to Q2=9*10^9*Q2*(-1,1)/1.4142^3=-3.18198*(-1,1) N/C
hence total electric field=6.36396*(1,-1) N/C
magnitude of electric field=6.36396*sqrt(1^2+(-1)^2)=9 N/C
angle with +ve x axis=arctan(-1/1)=-45 degrees
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