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Atom De-Broglie Concept, Bohr's Theory, Important Topics For JEE Chemistry 2025

Atom De-Broglie concept In JEE Chemistry : The Atom De-Broglie concept in JEE Chemistry reveals that atoms display wave-like behavior, crucial for understanding electron dynamics within atoms. Mastering this concept aids in comprehending atomic structure, energy levels, and quantum mechanics, pivotal for excelling in the JEE exam.
authorImageShrivastav 12 May, 2024
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Atom De-Broglie Concept In Chemistry

Atom De-Broglie Concept : In JEE Chemistry, the Atom De-Broglie concept elucidates that particles, like atoms, exhibit wave-like properties. Proposed by Louis de Broglie, it explains electron behavior within atoms, including discrete energy levels and electron diffraction. This concept underpins crucial topics like Bohr's model, electron orbitals, and quantum numbers. Mastering it is pivotal for JEE aspirants, enabling them to tackle complex problems and understand atomic phenomena deeply.

Atom De-Broglie Concept : To understand the quantum mechanical model of an atom, let's start with the atom's basic structure. Imagine the atom as a tiny solar system, with a nucleus at the centre composed of protons and neutrons, surrounded by a cloud of electrons orbiting in regions known as orbitals. Unlike the classical model of the atom, which depicts electrons orbiting the nucleus in fixed paths like planets around the sun, the quantum mechanical model describes electrons as existing in probability clouds, known as orbitals. These orbitals represent regions in space where electrons are likely to be found rather than definite paths.

Atom De-Broglie Concept

Atom De-Broglie Concept model consists of the following

(A) de-Broglie concept (Dual nature of Matter)

(B) Heisenberg's Uncertainty principle.

Atom De-Broglie Concept (Dual nature of Matter)

Atom De-Broglie Concept (Dual nature of Matter) : One of the fundamental principles of the quantum mechanical model is the wave-particle duality of electrons. This concept suggests that electrons exhibit both wave-like and particle-like behaviour, depending on how they are observed. Electrons can behave as waves, spreading out over space, or as particles, localized at specific points.

1. The wave nature of light rays and X-rays is proved on the basis of their interference and diffraction and many facts related to radiations can only be explained when the beam of light rays is regarded as composed of energy particles or photons whose velocity is 3 × 10 10 cm/s.

2. According to de-Broglie, the wavelength λ, of an electron is inversely proportional to its momentum p.

(Here h = Planck's constant, p = momentum of electron)

  • Momentum (p) = Mass (m) × Velocity (v)

3. The above relation can be proved as follows by using Einstein's equation, Planck's quantum theory and wave theory of light.

Einstein's equation, E = mc 2 where E is energy, m is mass of a body and c is its velocity.

  • E = = h × (According to Planck's quantum theory) …(i)

and (According to wave theory of light)

But according to Einstein's equation, E = mc 2 …(ii)

From equation (i) & (ii): mc 2 = h × or mc = or

4. It is clear from the above equation that the value of λ decreases on increasing either m or v or both. The wavelength of many fast-moving objects like an aeroplane or a cricket ball, is very low because of their high mass.

Bohr's Theory And Atom De-Broglie Concept Relationship

1. According to de-Broglie, the nature of an electron moving around the nucleus is like a wave that flows in circular orbits around the nucleus.

2. If an electron is regarded as a wave, the quantum condition as given by Bohr in his theory is readily fulfilled.

3. If the radius of a circular orbit is r, then its circumference will be 2πr.

4. We know that according to Bohr theory, mvr =

or ( mv = p; momentum)

or

2πr = nλ (where n = total number of waves 1, 2, 3, 4, 5, …∞ and λ = Wavelength

Thus mvr = Angular momentum, which is a integral multiple of

6. It is clear from the above description that according to de-Broglie there is similarity between wave theory and Bohr theory.

Important Points For Atom De-Broglie Concept

Atom de-Broglie wavelength in terms of kinetic energy:

Kinetic Energy (K.E.) =

a charged particle carrying Q coulomb charge is accelerated by applying potential difference of V volts, then:

K.E. = Q × V Joule

But

The wave nature of electron was verified experimentally by Davisson and Germer.

Atom de-Broglie hypothesis is applicable to macroscopic as well as microscopic objects but it has no physical significance for macroscopic objects.

Atom De-Broglie Concept Solved Examples

Q. 1 : What will be the wavelength of a ball of mass 0.1 kg moving with a velocity of 10 m s –1 ?

Sol. According to de Broglie equation

Q.2  : Two particles X and Y are in motion. If the wavelength associated with particle X is 4 × 10 –8 m, calculate the wavelength associated with particle Y if its momentum is half of X.

Sol. According to de Broglie equation

But

B = 2 A = 2 × 4 × 10 –8 m = 8 × 10 –8 m

Q.3 : Which of the following should be the wavelength of an electron if its mass is 9.1 × 10 –31 kg and its velocity is 1/10 of that of light and the value of h is 6.6252 × 10 –34 joule second?

(1) 2.446 × 10 –7 metre (2) 2.246 × 10 –9 metre (3) 2.246 × 10 –11 metre (4) 2.246 × 10 –13 metre

Sol. Given that m = 9.1 × 10 –31 kg, of velocity of light

Or meter second –1 i.e., 3 × 10 7 metre second –1

h = 6.6252 × 10 –34 joule second

= 0.2426 × 10 –10 metre = 2.426 × 10 –11 metre

Q. 4 : In Li 2+ ion electron jumps from 2 nd to 1 st orbit. If the emitted radiation is absorbed by H atom.

Calculate the de-Broglie wavelength of the ejected electron.

Sol.

Excess energy = 91.8 – 13.6 = 78.2 eV

Atom De-Broglie Concept FAQs

Q.1 : What is the De-Broglie Concept in relation to the quantum mechanical model of an atom?

Ans. The De-Broglie concept, proposed by Louis de Broglie, suggests that particles, such as electrons, exhibit both wave-like and particle-like behaviour. Specifically, electrons can be described by wavefunctions that determine their probability distribution in space. This concept forms the basis of the quantum mechanical model of an atom.

Q.2 :  What is the significance of the De-Broglie Concept in understanding atomic structure?

Ans. The De-Broglie Concept is significant because it reconciles the wave-particle duality of electrons, which was previously described by quantum mechanics. It provides a framework for understanding the behaviour of electrons in atoms, including their distribution in space and their interactions with other particles.

Q.3 : How does the De-Broglie Concept influence our understanding of electron orbits in atoms?

Ans. The De-Broglie Concept suggests that electrons in atoms can be described by wavefunctions, which determine their probability distribution in space. This means that electrons do not have well-defined orbits like planets around the sun but rather exist in regions of space where their wavefunctions have non-zero values.

Q.4 : What experimental evidence supports the De-Broglie Concept?

Ans. Experimental evidence supporting the De-Broglie Concept includes phenomena such as electron diffraction, where electrons are scattered by a crystal lattice and produce interference patterns similar to those observed with light waves. This provides direct evidence of the wave-like behaviour of electrons.

Q.5 : Can the De-Broglie Concept be applied to other particles besides electrons?

Ans. Yes, the De-Broglie Concept applies to all particles, including electrons, protons, neutrons, and even macroscopic objects under certain conditions. It suggests that particles can exhibit wave-like behaviour, with wavelengths inversely proportional to their momentum.

Q.6 : What are some practical applications of the De-Broglie Concept?

Ans. Practical applications of the De-Broglie Concept include electron microscopy, where electron waves are used to image microscopic objects with high resolution. Additionally, the concept is fundamental to the development of quantum technologies, such as quantum computing and quantum cryptography.
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