Order of no. of revolutions/sec `gamma_(1),gamma_(2),gamma_(3)` and `gamma_(4)` for I, II, III and IV orbits is:

Write the relationship between gamma_e,gamma_a & gamma_g .

The coefficient of real expansion of liquid is gamma_(R) and the coefficient of appareent expansion of the liquid is gamma_(A) . The coefficient of cubical expansion of the vessel is gamma . If gamma_(R) : gamma_(A) = 4:1 then gamma_(A) : gamma is

Statement I : The coefficient of real expansion of the liquid is independent of the nature of container. Statement II : gamma_(r)=gamma_(a)+gamma_(v) " where " gamma_(r)= coefficient of real expansion, gamma_(a)= coefficient of expansion and gamma_(v)= coefficient of apparent expansion of vessel.

Question The co-efficient of real expansion of liquid is gamma_(r) and the co-efficient of apparent expansions of the liquid is gamma_(a) The co-efficient of cubical expansion of the vessel is gamma .If gamma_(r):gamma a=4:1 then gamma_(a):gamma" is

The following graph represents the variation of photo current with anode potential for a metal surface . Here l_(1),l_(2) and l_(3) represents intensities and gamma_(1), gamma_(2) , gamma_(3) respectively , them .

x^(3)+5x^(2)+px+q=0 and x^(3)+7x^(2)+px+r=0 have two roos in common. If their third roots are gamma_(1) and gamma_(2) , respectively, then |gamma_(1)+gamma_(2)|=

x^(3)+5x^(2)+px+q=0 and x^(3)+7x^(2)+px+r=0 have two roos in common. If their third roots are gamma_(1) and gamma_(2) , respectively, then |gamma_(1)+gamma_(2)|= ?

x^(3)+5x^(2)+px+q=0 and x^(3)+7x^(2)+px+r=0 have two roots in common.If their third roots are gamma_(1) and gamma_(2) respectively,then | gamma_(1)+gamma_(2)|=

x^(3)+5x^(2)+px+q=0 and x^(3)+7x^(2)+px+r=0 have two roos in common. If their third roots are gamma_(1) and gamma_(2) , respectively, then |gamma_(1)-gamma_(2)|=