In an isolated system, three Q1 particles, Q2 and Q3 loads on the horizontal axis x, are interacting with each other and Q1 and Q3 are set, the distance from Q2 to Q3 is x, find the distance from Q1 to Q2 for the system is in balance
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ΣF= F3 - F1 = ma
a= 0 m/s2
F3 - F1 = 0
F3 = F1
k(Q3)(Q2)/(X^2) = k(Q1)(Q2)/(R^2)
(Q3)/(X^2) = (Q1)/(R^2)
(R^2) =(X^2)(Q1)/(Q2)
R = \sqrt{(X^2)(Q1)/(Q2)} = \sqrt{ ( (18m)^2 )( 68C ) / ( 17C ) }
R= \boxed{ 38 meters }