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When using a Geiger-Müller counter to measure radioactivity, it is necessary to maintain the same geometrical orientation between the sample and the Geiger-Muller tube to compare different measurements. Why?

Short Answer

Expert verified
Maintaining the same geometrical orientation between the sample and the Geiger-Müller tube is crucial for accurate, consistent, and comparable measurements of radioactivity. This ensures the angle and distance between the radioactive source and the detector remain consistent, minimizing variations due to geometric factors. To achieve this, standardized setups, sample holders, adjustable stands, and markings can be used for proper alignment.

Step by step solution

01

Understand the Geiger-Müller counter

A Geiger-Müller counter is a device used to measure radioactivity. It consists of a Geiger-Müller tube and a counting system. The tube is filled with gas, and when ionizing radiation passes through it, the particles interact with the gas molecules, causing them to ionize. This ionization produces an electric pulse, which is counted by the system. The number of electric pulses is proportional to the intensity of the radiation.
02

Implications of geometrical orientation for measurements

The intensity of radiation depends on distance and angle between the radioactive source (sample) and the Geiger-Müller tube. If the distance or angle changes, then the number of particles reaching the tube may also change, affecting the count and making comparisons difficult. Consequently, when comparing different measurements, it is important to maintain the same geometric orientation to ensure consistency.
03

Possible sources of inconsistency in maintaining geometric orientation

If the geometric orientation is not maintained, several factors may introduce inconsistencies into the measurement. These include variations in the distance between the sample and the detector, the angle of incidence of radiation, and the effect of surrounding objects or materials on the propagation and absorption of radiation. Ensuring that the sample-detector geometry remains unchanged helps minimize the influence of these factors.
04

Ensuring accurate comparisons between measurements

To ensure accurate comparisons between measurements, the geometric orientation should be maintained as much as possible by using a standardized setup and carefully aligning the sample and the Geiger-Müller tube. This can be achieved by using devices like sample holders, adjustable stands, and markings on the counter itself or on the work surface to consistently reposition the sample and the tube.
05

Conclusion

Maintaining the same geometrical orientation between the sample and the Geiger-Müller tube is crucial for accurate, consistent, and comparable measurements of radioactivity. By keeping the angle and distance between the radioactive source and the detector consistent, variations caused by geometric factors can be minimized, making it possible to compare measurements obtained under similar conditions.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Radioactivity Measurement
Measuring radioactivity is a crucial task, especially in scientific research, medical diagnostics, and environmental monitoring. One of the primary instruments used for this task is the Geiger-Müller counter. This device is designed to detect and measure ionizing radiation. It operates by counting the number of electric pulses generated when radiation interacts with a gas-filled tube within the counter. This number directly correlates to the intensity, or strength, of the radioactive source.
Understanding how to properly measure radioactivity is essential. There are different types of ionizing radiation, including alpha particles, beta particles, and gamma rays. Each type interacts with the Geiger-Müller tube differently, affecting the measurement process. In practical use, it's important to be aware of the type of radiation you're measuring, as the Geiger-Müller counter's sensitivity can vary based on this factor.
  • The counter provides a real-time count, translating into the radiation's intensity.
  • It is crucial for determining safe exposure levels to protect human health.
  • Correct setup and handling are vital for obtaining valid results.
Geometric Orientation
In radioactivity measurement, geometric orientation refers to the relative positioning between the radioactive sample and the Geiger-Müller tube. The intensity recorded by the counter depends greatly on this orientation. Maintaining a consistent geometric setup ensures that variations in readings are minimized, allowing for accurate comparisons.
Consider that the effectiveness of a measurement is influenced by both the distance and angle between the sample and detector. A change in either can alter the number of radiation particles reaching the tube, compromising measurement reliability. This is why keeping a precise orientation is crucial in experimental and monitoring scenarios.
  • Consistent angles help maintain measurement integrity.
  • Adjustable supports can aid in setting the correct distance.
  • Both symmetrical and asymmetrical setups can impact results.

For precise measurement, it is often necessary to use equipment like fixed holders or stands that ensure the sample and tube remain in the predefined orientations throughout the measurement process.
Ionizing Radiation
Ionizing radiation is central to the function of a Geiger-Müller counter. It is a form of energy released by atoms in the form of electromagnetic waves or particles. When radiation enters the counter's tube, it interacts with its contents, ionizing the gas within. This process creates charged particles that generate an electric pulse when they come into contact with an electrode.
There are several types of ionizing radiation, each with distinct properties:
  • Alpha particles: Heavy, positively charged, and generally stopped by a sheet of paper.
  • Beta particles: Lighter, negatively charged, and more penetrating than alpha particles.
  • Gamma rays: Electromagnetic radiation with high energy and penetration potential, requiring dense shielding.
The response of the Geiger-Müller counter varies based on the type of incoming radiation. Understanding these distinctions helps in aligning the equipment effectively for accurate readings and ensuring that the counter is sensitive enough for the specific type of radiation being assessed.
Consistency in Measurements
Consistency in measurements is vital for sound scientific conclusions. In the context of using a Geiger-Müller counter, achieving consistency means maintaining the same geometry and environmental conditions across separate readings. Inconsistent setups lead to unreliable results, as slight variations can cause notable discrepancies due to geometric and environmental influences.
To enhance consistency, one might ensure a controlled environment with minimal external interference, use precise measurement apparatus, and follow a standardized procedure for each measurement session.
  • Consistency allows for proper comparison between different measurements.
  • Implementing systematic practices reduces human errors.
  • Adjustments in setup are meticulously documented to avoid repeat variability.
By recognizing and mitigating factors that can introduce inconsistency, researchers and technicians can ensure that their data is reliable and that findings are both accurate and replicable. Consistency not only supports the integrity of the results but also bolsters confidence in the interpretations made from those results.

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Most popular questions from this chapter

Each of the following isotopes has been used medically for the purpose indicated. Suggest reasons why the particular element might have been chosen for this purpose a. cobalt-57, for study of the body's use of vitamin \(\mathrm{B}_{12}\) b. calcium- 47 , for study of bone metabolism c. iron-59, for study of red blood cell function

Technetium- 99 has been used as a radiographic agent in bone scans \((43 \mathrm{Tc} \text { is absorbed by bones). If } 43 \mathrm{Tc} \text { has a half-life of }\) 6.0 hours, what fraction of an administered dose of \(100 . \mu \mathrm{g}\) 43 \(\mathrm{Tc}\) remains in a patient's body after 2.0 days?

A living plant contains approximately the same fraction of carbon-14 4 as in atmospheric carbon dioxide. Assuming that the observed rate of decay of carbon-14 4 from a living plant is 13.6 counts per minute per gram of carbon, how many counts per minute per gram of carbon will be measured from a \(15,000\) -year-old sample? Will radiocarbon dating work well for small samples of 10 \(\mathrm{mg}\) or less? (For \(^{14} \mathrm{C}, t_{1 / 2}=5730\) years.)

Which do you think would be the greater health hazard: the release of a radioactive nuclide of Sr or a radioactive nuclide of Xe into the environment? Assume the amount of radioactivity is the same in each case. Explain your answer on the basis of the chemical properties of Sr and Xe. Why are the chemical properties of a radioactive substance important in assessing its potential health hazards?

Write an equation describing the radioactive decay of each of the following nuclides. (The particle produced is shown in parentheses, except for electron capture, where an electron is a reactant.) a. 68 Ga (electron capture) b. 62 Cu (positron) c. 212 \(\mathrm{Fr}(\alpha)\) d. 129 \(\mathrm{Sb}(\beta)\)

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