As we know that electric potential is scalar quantity. so it follows basic scalar addition law.
So, here we have to add all the electric potential at point p due to all four charges.
For +q charges the potential is = kq/d
and for one -q the potential is = -kq/d
and for the far one charge the potential at p is = -kq/2d
now, adding all electric potential at point p
V(net) = kq/d + kq/d -kq/d-kq/2d
V(net) = kq/d(1-1/2)
V(net) = kq/2d
Now as per question, q=6.4 nC or 6.4*10-9 C and d=3.6cm or 0.036m and k=9×109 N⋅m2⋅C−2
V(net) = (9×109 *6.4*10-9)/2*0.036
V(net) at point P = 800 volts
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a) For the arrangement of charges in the figure, calculate the
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and assume that V = 0 V at infinite distance.
b)If a charge −2q is brought to point P, what
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electric potential energy is zero at infinite distance.
2 .y P.