Equal masses of three liquids are thoroughly mixed. The specific heat capacities of the liquids ar `s_(1), s_(2)` and `s_(3)` and their temperatures `t_(1), t_(2)` and `t_(3)` respectively. Find the temperature of the mixture.

Three liquids with masses m_(1),m_(2),m_(3) are thoroughly mixed. If their specific heats are c_(1),c_(2),c_(3) and their temperatures T_(1),T_(2),T_(3) respectively, then the temperature of the mixture is

Temperature T_(1) and T_(3) represents respectively:

Equal volumes of three liquids of densities rho_1 , rho_2 and rho_3 , specific heat capacities c_1,c_2 and c_3 and temperatures t_1,t_2 and t_3 , respectively are mixed together. What is the temperature of the mixture? Assume no changes in volume on mixing.

Three liquids with masses m_1 , m_2 , m_3 are throughly mixed. If their specific heats are c_1 , c_2 , c_3 and their temperature T_1 , T_2 , T_3 , respectively, then the temperature of the mixture is

Three perfect gases at absolute temperature T_(1), T_(2) and T_(3) are mixed. The masses f molecules are m_(1), m_(2) and m_(3) and the number of molecules are n_(1), n_(2) and n_(3) respectively. Assuming no loss of energy, the final temperature of the mixture is

Three isothermal plots (P versus V) A, B and C are plotted at three temperature T_(1), T_(2) and T_(3) respectively The correct order of the temperature will be

The specific heat capacities of n liquid are s_(1),s_(2),s_(3) ,…….. s_(n) respectively and their respective temperatures t_(1),t_(2), t_(3) ,…….t_(n) . Equal masses of the liquids are mixed together. Find the temperature of the mixture.

Three perfect gases at absolute temperature T_1,T_2, and T_3 are mixed. The masses of molecules are n_1,n_2 and n_3 respectively. Assuming to loss of energy, the final temperature of the mixture is:

The plots of intensity versus wavelength for three black bodies at temperature T_1,T_2 and T_3 respectively are as shown. Their temperatures are such that