DISTRIBUTIVE LAW

DISTRIBUTIVE L.AW

The solubility of a gas varies directly with pressure of the gas is based upon : 1) Raoult's Law 2) Henry's law 3) Nernst's Distribution law 4) None of these

Parke's process, used in desilverisation of lead, based on the : (a)Different melting point (b)Different adsorption power (c)Different wetting properties (d)Distribution Law

Maxwell's Distribution OF Speed || Boyle's Law , Charles's Law , Dalton's Law , Gay Lussac's Law || Law OF Equipartition OF Energy || Degrees OF Freedom || Internal Energy

Explain (I) Stefan's law and (ii) energy distribution of black body.

The Maxwell- Boltzmann distribution law of molecular speeds is graphically represented as : This curve has which of the following characteristic: 1. It has symmetrical distribution 2. The point A on X-axis represents the most probable speed 3. The area under the curve gives the total number of molecules 4. The maximum shifts to the right as the temperature increases. Choose the correct answer using the codes given below :

According to Maxwell - distribution law, the probability function representing the ratio of molecules at a particular velocity to the total number of molecules is given by f(v)=k_(1)sqrt(((m)/(2piKT^(2))))4piv^(2)e^(-(mv^(2))/(2KT)) Where m is the mass of the molecule, v is the velocity of the molecule, T is the temperature k and k_(1) are constant. The dimensional formulae of k_(1) is

According to Maxwell - distribution law, the probability function representing the ratio of molecules at a particular velocity to the total number of molecules is given by f(v)=k_(1)sqrt(((m)/(2piKT^(2))))4piv^(2)e^(-(mv^(2))/(2KT)) Where m is the mass of the molecule, v is the velocity of the molecule, T is the temperature k and k_(1) are constant. The dimensional formulae of k_(1) is

According to Maxwell - distribution law, the probability function representing the ratio of molecules at a particular velocity to the total number of molecules is given by f(v)=k_(1)sqrt(((m)/(2piKT^(2)))^3)4piv^(2)e^(-(mv^(2))/(2KT)) Where m is the mass of the molecule, v is the velocity of the molecule, T is the temperature k and k_(1) are constant. The dimensional formulae of k_(1) is