For hydrogen atom, `lambda_(1)` and `lambda_(2)` are the wavelengths corresponding to the transitions `x1` and `2` respectively as shown in figure.The ratio of `lambda_(1)` and `lambda_(2)` is `(x)/(32)`.The value of `x` is

If lambda_(1) and lambda_(2) are the wavelength of characteristic X - rays and gamma rays respectively , then the relation between them is

If lambda_1 and lambda_2 , are the wavelengths of the third member of Lyman and first member of the Paschen series respectively, then the value of lambda_1:lambda_2 is:

If lambda_(1) and lambda_(2) denote the wavelength of de-broglie waves for electron in Bohr's first and second orbits in the hydrogen atom, then lambda_(1)//lambda_(2) will be

If lambda_(1) and lambda_(2) are the wavelength of the first members of the Lyman and Paschen series, respectively , then lambda_(1) lambda_(2) is

Three energy levels P,Q,R of a certain atom are such that E_(P)ltE_(Q)ltE_(R) . If lambda_(1),lambda_(2) and lambda_(3) are the wave length of radiation to transition RtoQ , QtoP and Rto P respectively . The correct relationship between lambda_(1),lambda_(2) and,lambda_(3) is

In the hydrogen atom spectrum, lambda_(3-1) and lambda_(2-1) represent wavelengths emitted due to transition from second and first excited states to the ground state respectively . The ratio (lambda_(3-1))/(lambda_(2-1))=(p)/(q) , where p and q are the smallest positive integers . What is the value of ( p + q ) ?

If lambda_(1)= and lambda_(2) are the wavelengths of the first members of Lyman and Paschen series respectively, then lambda_(1): lambda_(2) , is