Let third charge be placed in between "q_1 , q_2" at a separation of r from "q_2"
Then, according to the question
"\\frac{k q q_2}{r^2 } = \\frac{k q q_1}{(2-r)^2 }"
"\\frac{k q*8*10^{-6}}{r^2 } = \\frac{k q*16*10^{-6}}{(2-r)^2 }"
then "\\frac{1}{r^2} = \\frac{2}{(2-r)^2} \\implies r^2+4r-4 =0"
Solving it,
"r = 2(\\sqrt{2}-1) = 0.83 m" from origin.
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A parallel-plate capacitor has an area A = 3.00 cm2 and a plate separation d =1 mm. (a) Find its capacitance. (b) How much charge is on the positive plate if the capacitor is connected to a 6.00-V battery? Calculate (c) the charge density on the positive plate, assuming the density is uniform, and (d) the magnitude of the electric field between the plates
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