Hello again answer123.
This problem is governed by Coulombs law, which states that two
charged particles exert a force on each other equal to:
F=k[(q1)*(q2)]/d^2
Where q1 is the charge of the first particle, q1 is the charge of the
second particle and d is the distance between the two particles. K is
a constant.
Therefore, the force is inversely proportional to the distance
squared.
If the distance "d" is increased 4 times, then F=k[(q1)*(q2)]/(4d)^2
which is equal to F=k[(q1)*(q2)]/[(16)d^2].
Therefore the answer is b, the force is decreased by 1/16.
If this is not clear, or if you need more information, please request
a clarification.
Thanks,
Googlenut
Reference:
Michigan State University
http://www.pa.msu.edu/courses/1997spring/PHY232/lectures/coulombslaw/formula.htm
Google search terms:
charged particles distance between
://www.google.com/search?q=charged+particles+distance+between&btnG=Google+Search&hl=en&lr=&ie=ISO-8859-1&safe=off
coulombs law
://www.google.com/search?q=coulombs+law&hl=en&lr=&ie=UTF-8&safe=off&start=10&sa=N |