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Question Number 131684 by aurpeyz last updated on 07/Feb/21

Answered by ajfour last updated on 07/Feb/21

             ⊝(−2μC )           ⊕(10μC)  (1/(4πε_0 ))((∣q_3 q_2 ∣)/r^2 )=(1/(4πε_0 ))((∣q_3 q_1 ∣)/((r+1m)^2 ))  ⇒  ((r+1m)/r)=(√(∣(q_1 /q_2 )∣))    1+((1m)/r)=(√5)  r=((1m)/( (√5)−1))=((1m((√5)+1))/4)  r=((1m(3.236))/4)=0.809m  x=−0.809m      (A)

(2μC)(10μC)14πϵ0q3q2r2=14πϵ0q3q1(r+1m)2r+1mr=q1q21+1mr=5r=1m51=1m(5+1)4r=1m(3.236)4=0.809mx=0.809m(A)

Commented by aurpeyz last updated on 08/Feb/21

thank you

thankyou

Answered by Dwaipayan Shikari last updated on 07/Feb/21

 Consider the point is (x,0).charge=q  ∣((qq_1 )/(4πε_0 x^2 ))∣=∣((qq_2 )/(4πε_0 (1+x)^2 ))∣⇒((1+x)/x)=(√5) ⇒x=(1/( (√5)−1))=(((√5)+1)/4)=0.809

Considerthepointis(x,0).charge=qqq14πϵ0x2∣=∣qq24πϵ0(1+x)2∣⇒1+xx=5x=151=5+14=0.809

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