Two identical rods are connected between two containers. One of them is at `100^(@)C` containing water and another is at `0^(@)C` containing ice. If rods are connected in parallel then the rate of melting of ice is `q_(1)g//s` . If they are connected in series then teh rate is `q_(2)g//s` . The ratio `q_(2)//q_(1)` is

Two identical rods are connected between two containers on of tehm is at 100^@C and another is at 0^@C. If rods are connected in parralel them the rate of melting of ice is q_1 gm//sec. If they are connected in series then the rate is q_2. The ratio q_2//q_1 is

Two identical rods are connected in parallel. One end of the rods is maintained at 100^(@)C and other end is kept in 0^(@)C ice . The rate at which the ice melts is Q_(1) gm/sec . Now the rods are connected in series . The ends are again maintained at 100^(@) C and kept in 0^(@)C ice . Now the rate at which ice melts is Q_(2) gm/sec . Then Q_(2) //Q_(1) is

Three identical condensers are connected together in four different ways. First all of them are connected in series and the equivalent capacity is C_(1) . Next all of them are connected in parallel and the equivalent capacity is C_(2) . Next two of them are connected in series and the third one connected in parallel to the combination and the equivalent capacity is C_(3) . Next two of them are connected in parallel and the third one connected in series with the combination and the equivalent capacity is C_(4) . Which of the following is correct ascending order of yhe equivalent capacities ?

Two identical conducting rods are first connected independently to two vessels, one containing water at 100^(@)C and the other containing ice at 0^(@)C . In the second case, the rods are joined end to end connected to the same vessels. Let m_(1) and m_(2) g/s be the rate of melting of ice in the two cases respectively, the ratio (m_(1))/(m_(2)) is

Two identical conducting rods are first connected independently to two vessels, one containing water at 100^(@)C and the other containing ice at 0^(@)C . In the second case, the rods are joined end to end connected to the same vessels. Let m_(1) and m_(2) g/s be the rate of melting of ice in the two cases respectively, the ratio (m_(1))/(m_(2)) is

Two identical conducting rods are first connected independently to two vessels, one containing water at 100^@C and the other containing ice at 0^@C . In the second case, the rods are joined end to end and connected to the same vessels. Let q_1 and q_2 gram per second be the rate of melting of ice in the two cases respectively. The ratio q_1/q_2 is (a) 1/2 (b) 2/1 (c) 4/1 (d) 1/4

Two identical conducting rods are first connected independently to two vessels, one containing water at 100^@C and the other containing ice at 0^@C . In the second case, the rods are joined end to end and connected to the same vessels. Let q_1 and q_2 gram per second be the rate of melting of ice in the two cases respectively. The ratio q_1/q_2 is (a) 1/2 (b) 2/1 (c) 4/1 (d) 1/4

Two identical conducting rods are first connected independently to two vessels, one containing water at 100^@C and the other containing ice at 0^@C . In the second case, the rods are joined end to end and connected to the same vessels. Let q_1 and q_2 gram per second be the rate of melting of ice in the two cases respectively. The ratio q_1/q_2 is (a) 1/2 (b) 2/1 (c) 4/1 (d) 1/4