Question

Question #e58ac

Answer 1

`F_2=F_1/4`

Explanation:

`F_1=k*(q_1*q_2)/d^2`

`F_2=k(q_1*q_2)/(2d)^2`

`F_1/F_2=(k*(q_1*q_2)/d^2)/(k*(q_1*q_2)/(4d^2))`

`F_1/F_2=cancel(k)*(cancel(q_1*q_2))/cancel(d^2)*(4*cancel(d^2))/(cancel(k)*cancel(q_1*q_2))`

`F_1/F_2=4`

`F_2=F_1/4`