Which of the following statements is / are correct ? A) At high prssure, all real gases are less compressible than ideal gas. B)$ H_2 $ he gases are more compressible than ideal gas for all values of pressure C) $ compressiblity factor z = ( PV \over nRT) is less than 1 for all real gases at low pressure except H_2 $ and He D)The compressibility factor z of real gases are quite independent of temperature therefore z is not effected with change in temperature.
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A gas Undergoes dissociation as $M_{ 4(q ) } \rightarrow 4M (g) $ in a closed rigid container having volume 22.4L at 273K If the initialmoles of $M_4$ taken befor dissoliciation is 1 then. The total pressure (in attm) after 50% completion of the reaction assuning ideal behaviour is
A gas Undergoes dissociation as $M_{ 4(q ) } \rightarrow 4M (g) $ in a closed rigid container having volume 22.4L at 273K If the initialmoles of $M_4$ taken befor dissoliciation is 1 then. If the gases are not ideal at the begining total pressure observed is less than 1 atm then
A gas Undergoes dissociation as $M_{ 4(q ) } \rightarrow 4M (g) $ in a closed rigid container having volume 22.4L at 273K If the initialmoles of $M_4$ taken befor dissoliciation is 1 then.If the gases are not ideal and after 100 % dissociation total pressure is greater than 4 atm, then
What is wrong about anode rays?
When atoms of the gold sheet are bombarded by a beam of á -particles, only a few á-particles get deflected whereas most of them go straight undeflected. This is because
The reason why most alpha particles pass through the gold foil undeflected is that the nucleus occupies a very small volume compared to the entire atom's volume. As alpha particles are positively charged, they are repelled by the positively charged nucleus, but the tiny nuclear size makes direct hits unlikely.
Which of the following is not a characteristic of Planck’s quantum theory of radiations?
Which of the following statements is wrong? The probability of finding the electron in $p_x$ orbital is
In uni electron system, the wave number of any spectral line is directly proportional to
In a uni-electron system like the hydrogen atom, the wave number of any spectral line is proportional to $ \frac{1}{n_1^2} - \frac{1}{n_2^2} $, where n1 and n2 are the principal quantum numbers of the initial and final states involved in the transition.
- The conclusion that every additional electron enters the orbital with lowest possible energy has been drawn from
The Aufbau principle states that electrons fill orbitals in order of increasing energy. It is based on the observation that electrons occupy the lowest available energy levels first.
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