"F_{AB}=\\frac{kq_1q_2}{r_{AB}^2}=\\frac{k\\times10^2\\times10^2}{2^2}=\\frac{k\\times10^4}{4}"
"F_{CB}=\\frac{kq_1q_2}{r_{CB}^2}=\\frac{k\\times10^2\\times10^2}{2^2}=\\frac{k\\times10^4}{4}"
"F_{net}=F'_{net}+F_{DB}"
"F_{DB}=\\frac{kq_1q_2}{r_{DB}^2}=\\frac{k\\times10^2\\times10^2}{(2\\sqrt2)^2}=\\frac{k\\times10^4}{8}"
"F'_{net}=\\sqrt{F_{AB}^2+F_{CB}^2}=\\sqrt{2}F_{AB}"
"F'_{net}=\\sqrt{2}\\frac{k\\times10^4}{4}"
"F_{net}=(2\\sqrt{2}+1)\\frac{9\\times10^{13}}{8}N"
Comments
A very good answer. Thank you very much.
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