Two Rods of same cross sectional area and same length but different thermal conductivity K_(1) and K_(2) are first connected in series and then connected in parallel between same temperature difference in both cases Then the ratio of rates of heat flow in both cases is.

Two Rods of same cross sectional area and same length but different th

1.	Two Rods of same cross sectional area and same length but different thermal conductivity K_(1) and K_(2) are first connected in series and then connected in parallel between same temperature difference in both cases Then the ratio of rates of heat flow in both cases is.
Answer» `(4k_(1)k_(2))/((k_(1)+k_(2))^(2))` none `((k_(1)+k_(2))/(k_(1)-k_(2)))` `(k_(1)k_(2))/((k_(1)+k_(2))^(2))` SOLUTION :`y=Asin(kx-omegat)` `(v_("PARTICLE"))_("max")=Aomega=(2piAV)/(lambda)` WAVE speed `=v=(omega)/(k)`

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Two Rods of same cross sectional area and same length but different thermal conductivity K_(1) and K_(2) are first connected in series and then connected in parallel between same temperature difference in both cases Then the ratio of rates of heat flow in both cases is.

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