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The relation between pressure exerted by...

The relation between pressure exerted by an ideal gas `(p_("ideal"))` and observed pressure `(p_("real"))` is given by the equation `" " p_("ideal")=p_("real")+(an^(2))/(V^(2))`
If pressure is taken in N `m^(-2)`, number of moles in mol and volume in `m^(3)`, calculate the unit of 'a'. What will be the unit of 'a' when pressure is in atmosphere is in atmosphere and volume in `dm^(3)` ?

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`p_("ideal")=p_("real")+(an^(2))/(V^(2))" or "(an^(2))/(V^(2))=p_("ideal")-p_("real")`
If pressure is taken in N `m^(-2)`, volume in `m^(3)`, n is mol, then `" " (a.mol^(2))/(m^(6))=Nm^(-2)" or " a=N m^(4)" mol"`
If pressure is in atm and volume in `dm^(3)`, then `" " (a.mol^(2))/(dm^(6))=atm " or " a="atm" dm^(6) mol^(-2)`.
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The relation between pressure exerted by an ideal gas (p_("ideal")) and observed pressure (p_("real")) is given by the equation, p_("ideal")=p_("real")+ (an^(2))/V^(2) (i) If pressure is taken in NM^(-2) , number of moles in mol and volume in m^(3) , calculate the unit of 'a'. (ii) What will be the unit of 'a' when pressure is in atmosphere and volume in dm^(3) ?

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The relation between pressure exerted by an ideal gas (pideal) and observed pressure (preal) is given by the equation, p_("ideal") = p_("real") + (an^(2))/(V^(2)) If pressure is taken in Nm^(-2) , number of moles in mol and volume in m_(3) , calculate the unit of ' a '.

The relation between pressure exerted by an ideal gas (pideal) and observed pressure (preal) is given by the equation, p_("ideal") = p_("real") + (an^(2))/(V^(2)) What will be the unit of ' a ' when pressure is in atmosphere and volume in dm_(3) ?

The average pressure of an ideal gas is

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At same temperature and pressure of an ideal gas

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