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Test: Hydrogen Spectrum (April 22) - JEE MCQ


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Test: Hydrogen Spectrum (April 22) - Question 1

For Balmer series,the initial state n1 is :

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 1

The Balmer series just sets n1 = 2, which means the value of the principal quantum number (n) is two for the transitions being considered. Balmer’s formula can therefore be written:

1/λ = RH ((1/22) − (1 / n22))

Test: Hydrogen Spectrum (April 22) - Question 2

Calculate the wavelength of light that corresponds to the radiation that is given off during the transition of an electron from the n = 5 to n = 2 state of the hydrogen atom.

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 2

1/wavelength =RH x z2 x (1/22-1/52) =109677 x 1 x (1/4-1/25) =109677 x 21/100 =2303.2m wavelength=1/2303.2m =1/2303.2 x 107nm =434.1nm~434nm

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Test: Hydrogen Spectrum (April 22) - Question 3

The total energy of an electron in the nth orbit of a hydrogen atom is given by the formula En = -13.6 eV/n2. What does the negative energy for an electron indicate?

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 3

The negative sign means that the energy of the electron in the atom is lower than the energy of a free electron at rest. A free electron at rest is an electron that is infinitely far away from the nucleus and is assigned the energy value zero.

Test: Hydrogen Spectrum (April 22) - Question 4

 In the absorption spectrum, the wavelengths which are absorbed, are missing and they appear as:

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 4

Light not absorbed by the sample will, as before, be separated (dispersed) into its component wavelengths (colors) by the prism. The appearance of the spectrum will resemble that obtained without the sample in place, with the exception that those wavelengths which have been absorbed are missing, and will appear as dark lines within the spectrum of colors. If a piece of the photographic film is used instead of the card, the absorption spectrum can be recorded.

Test: Hydrogen Spectrum (April 22) - Question 5

By use of a suitable filter, the green mercury emission line can be isolated. This line has a wavelength of 546.1 nm. What is the frequency? [1 Hz = 1 s-1]

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 5

using the formula:

Test: Hydrogen Spectrum (April 22) - Question 6

 An electron falls from one energy level to another; it releases a certain amount of light with a frequency of 5.100 x 1014 Hz. What energy is associated with this electron?

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 6

E = h.v

= 6.63 x 10-34 x 5.1 x 1014

= 33.8 x 10-20 J

Test: Hydrogen Spectrum (April 22) - Question 7

The energy associated with the transition of an electron from the n=1 state to the n=3 state of H atoms is:

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 7

The formula to calculate the excitation energy is 13.6Z2(1/n12-1/n22), but this gives value in eV. To convert it in Joules we divide it by 6.24×1018 Here, Z=1,n1=1,n2=3 Putting these values in above formula we have, [13.6×1(1-1/9)]/6.24×1018 =(13.6×8×10-18)/(9×6.24) =1.94×10-18 Hence, the correct answer is C.

Test: Hydrogen Spectrum (April 22) - Question 8

For Paschen series, the initial state n1 is :

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 8

Paschen series from n = 4, 5, 6, 7……to n = 3

Test: Hydrogen Spectrum (April 22) - Question 9

 How much energy is needed to ionize a hydrogen atom if electron is present in n=1 orbit?

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 9

For hydrogen Z=1,
and n is given as 1,
Then
E= -13.6 × n power 2/ Z.
E= - 13.6 × 1 power 2/ 1.
E= -13.6e.v.

Test: Hydrogen Spectrum (April 22) - Question 10

Zeeman effect is the splitting of spectral line in presence of:

Detailed Solution for Test: Hydrogen Spectrum (April 22) - Question 10

The Zeeman effect is the splitting of the spectral lines of an atom in the presence of a strong magnetic field. The effect is due to the distortion of the electron orbitals because of the magnetic field. The (normal) Zeeman effect can be understood classically, as Lorentz predicted. 

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