To one end of a light inextensible string oflength L is attached a particleof mass m. The particle is on a smooth horizintal table. The string passes through a hole in the table and to its other end is attached a small particle of equal mass m. The system is set in motion with the first particle describing a circle on the table with constant angular velocity omega1 and the second particle moving in a hrizintla circle as a conical pendulum with constant angular velocity omrga2.(a) then the length of the poritond of string on either side of the hole are in the ratio omega2^2:omega1^2(b) omega1 and omega2 satisfy the relation1/omega1^2 +1/omega2^2 > L/g(c) tension in the two parts of the string are equal(d) omega1 and omega2 satisfy the relation1/omega1^2 +1/omega2^2