Examveda

To detect trace amounts of a gaseous species in a mixture of gases, the preferred probing tools is

A. ionization spectroscopy with X-rays

B. NMR spectroscopy

C. ESR spectroscopy

D. laser spectroscopy

Answer: Option D

Solution (By Examveda Team)

In the field of nuclear and particle physics, when it comes to detecting trace amounts of a gaseous species in a mixture of gases, the preferred probing tool is laser spectroscopy.

Laser spectroscopy is a highly sensitive technique that utilizes laser light to interact with atoms or molecules, leading to characteristic absorption, emission, or scattering of light. This technique allows for precise identification and quantification of trace elements or species within a complex mixture of gases.

While other spectroscopic techniques like ionization spectroscopy with X-rays (Option A), NMR spectroscopy (Option B), and ESR spectroscopy (Option C) are valuable in various contexts, they may not offer the same level of sensitivity and specificity as laser spectroscopy when it comes to detecting trace amounts of gaseous species in a mixture.

Therefore, Option D: laser spectroscopy is the preferred probing tool for detecting trace amounts of a gaseous species in a mixture of gases in the field of nuclear and particle physics.

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Comments (1)

  1. Ananya Aggarwal
    Ananya Aggarwal:
    2 years ago

    I think Option D is correct.

Related Questions on Nuclear and Particle Physics

The four possible configurations of neutrons in the ground state of $${}_4^9Be$$  nucleus according to the shell model, and the associated nuclear spin are listed below. Choose the correct one

A. $${\left( {{}^1{s_{1/2}}} \right)^2}{\left( {{}^1{p_{3/2}}} \right)^3};\,J = \frac{3}{2}$$

B. $${\left( {{}^1{s_{1/2}}} \right)^2}{\left( {{}^1{p_{1/2}}} \right)^2}{\left( {{}^1{p_{3/2}}} \right)^1};\,J = \frac{3}{2}$$

C. $${\left( {{}^1{s_{1/2}}} \right)^1}{\left( {{}^1{p_{3/2}}} \right)^4};\,J = \frac{1}{2}$$

D. $${\left( {{}^1{s_{1/2}}} \right)^2}{\left( {{}^1{p_{3/2}}} \right)^2}{\left( {{}^1{p_{1/2}}} \right)^1};\,J = \frac{1}{2}$$