Radiation Physics: Linear and Mass Absorption Coefficients
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Questions and Answers

What is the primary method by which Gamma radiation undergoes attenuation in matter?

  • Refraction
  • Compton scattering (correct)
  • Reflection
  • Diffraction

What does the variable $𝜇$ represent in the intensity equation?

  • Density of the material
  • Linear absorption coefficient (correct)
  • Mass absorption coefficient
  • Thickness of the absorber

Which equation represents the relationship between half value thickness and the linear absorption coefficient?

  • $X_{1/2} = 𝜇 imes ln(2)$
  • $X_{1/2} = rac{𝜇}{ln(2)}$
  • $X_{1/2} = 2𝜇$
  • $X_{1/2} = rac{ln(2)}{𝜇}$ (correct)

What two factors are NOT mentioned as affecting linear and mass absorption coefficients?

<p>Temperature and Humidity (B), Particle Size and Shape (C)</p> Signup and view all the answers

Which of the following correctly describes the mass absorption coefficient ($µ_m$)?

<p>It is defined as linear absorption coefficient divided by density. (D)</p> Signup and view all the answers

If the initial intensity of radiation is $I_0$, what will be the intensity after passing through a thickness of material equal to one half value layer ($X_{1/2}$)?

<p>$ rac{I_0}{2}$ (C)</p> Signup and view all the answers

What is the effect of Gamma-Ray Energy on absorption coefficients?

<p>Higher energy results in decreased mass absorption coefficient. (C)</p> Signup and view all the answers

What is the role of the GM Tube in the experiment?

<p>To measure background radiation levels. (D)</p> Signup and view all the answers

Flashcards

Gamma Radiation Attenuation

The reduction in intensity of gamma radiation as it passes through matter.

Half Value Layer (HVL)

The decrease in radiation intensity by half. Represented by X1/2.

Linear Absorption Coefficient (μ)

The linear absorption coefficient (μ) measures how quickly radiation is absorbed by a material per unit thickness.

Mass Absorption Coefficient (μm)

The mass absorption coefficient (μm) measures how much radiation is absorbed per unit mass of the material.

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Absorption Law of Gamma Radiation

The relationship between the intensity of gamma radiation (I) and the thickness of the absorbing material (X). It states that the intensity decreases exponentially with increasing thickness.

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Gamma Radiation Interactions

The process where gamma radiation interacts with matter, losing energy and being absorbed. Examples include photoelectric effect, Compton scattering, and pair production.

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Equation for Gamma Radiation Intensity

The mathematical equation describing the relationship between the initial intensity (I0), transmitted intensity (I), linear absorption coefficient (μ), and absorber thickness (X).

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Factors Affecting Absorption Coefficients

Factors affecting the linear and mass absorption coefficients, including atomic number, density, thickness, and gamma-ray energy.

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Study Notes

Radiation Physics - Practical Experiment No. 1: Linear and Mass Absorption Coefficients

  • Objectives:
    • Verify the absorption law of Gamma radiation.
    • Determine:
      • Linear absorption coefficient (μ)
      • Mass absorption coefficient (µm)
      • Half-value thickness (X1/2) of the absorbing material

Apparatus

  • GM Tube and stand (Counter box, power supply, transformer, GM Tube, shelf stand, USB cable, source holder)
  • Source of radiation
  • Sheets of different absorbing materials (Aluminum and Lead)

Theory

  • Gamma radiation passing through matter undergoes attenuation primarily due to Compton, photoelectric, and pair production interactions.
  • Intensity decreases as a function of absorber thickness
  • Intensity (I) is related to the original intensity (I0), linear absorption coefficient (μ), and absorber thickness (x) by the following formula: I = I0e-μx

Half-Value Layer (HVL)

  • The half-value layer (HVL, X1/2) is the thickness of absorber that reduces the initial intensity (I0) to half (I0/2)
  • The formula for calculating HVL is X1/2 = ln(2)/μ or X1/2 = 0.693/μ

Factors Affecting Linear and Mass Absorption Coefficients

  • Atomic Number

  • Density

  • Thickness

  • Gamma-Ray Energy

  • Mass absorption coefficient (µm) is calculated by dividing linear absorption coefficient (µ) by the density (ρ) of absorber material: µm = µ/ρ

Procedure

  • Connect electric mains
  • Set timer to 60s, operating voltage to 380V
  • Measure background count rate (Ibg)
  • Position source in front of the GM tube
  • Record initial count rate (I0)
  • Place Al sheet midway between source and GM tube
  • Record count rate (I1 and I2) and calculate average (Iavg)
  • Repeat steps for increasing thicknesses of absorbing material (Al and Pb).
  • Plot graph of ln(I0/I) vs thickness (x). A straight line verifies the absorption law.
  • Determine the slope of the graph, which equals the linear absorption coefficient (μ).
  • Calculate the mass absorption coefficient (µm) .
  • Plot a graph between Intensity (I) and thickness (x). Graphically determine X1/2
  • Calculate X1/2 theoretically using the formula X1/2 = ln(2)/µ

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Description

This quiz covers Practical Experiment No. 1 in Radiation Physics, focusing on the verification of the absorption law of Gamma radiation. Students will explore key concepts such as the linear absorption coefficient, mass absorption coefficient, and half-value thickness of various absorbing materials like aluminum and lead.

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