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Chapter 25: Problem 15

What are the units associated with each of the following: (a) curie (b) rad

Short Answer

Expert verified
(a) Curie measures radioactivity in disintegrations per second; (b) Rad measures absorbed radiation dose in energy per gram.

Step by step solution

01

Understanding Curie (a)

The curie is a unit of radioactivity. It is defined based on the number of decays per second of a radioactive substance. Specifically, 1 curie (Ci) corresponds to 3.7 x 10^10 disintegrations per second.
02

Understanding Rad (b)

The rad is a unit of absorbed dose of ionizing radiation. It measures the amount of energy deposited by radiation in a material. One rad corresponds to an energy absorption of 100 ergs per gram of the absorbing material.

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Key Concepts

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

Understanding the Curie
The curie is a key unit when discussing radioactivity and measures how radioactive a substance is.
It鈥檚 a unit that defines the rate at which a radioactive isotope transforms. A curie is equivalent to the activity of 1 gram of radium-226, which is approximately 3.7 x 10^{10} disintegrations per second.
In simpler terms, this means that in one curie, there are approximately 37 billion nuclear transformations occurring every second. That's a lot of activity happening! In practical terms, curie as a measurement gives us a way to gauge the level of activity of a radioactive material which is crucial in medicine and nuclear science. Some common uses include:
  • Measurement in nuclear medicine to calculate the necessary dose of radiation needed for treatments.
  • Assessing the radioactivity levels in materials for safety and regulation purposes.
Exploring the Rad
The term "rad" stands for "radiation absorbed dose" and helps to quantify how much radiation energy has been absorbed by a material. Understanding how many rads a material has absorbed tells us how much energy from radiation it has taken in per unit mass. Specifically, one rad corresponds to the absorption of 100 ergs of energy per gram of the absorbing material.
To put this in perspective, if you imagine energy spreading through a substance, a rad is how much of that energy is actually "caught" and "kept" by a gram of material. The rad is pivotal in fields like radiation therapy and radiology:
  • In radiation therapy, it helps doctors determine how much radiation a specific area of the body is absorbing to optimize cancer treatment.
  • In environmental monitoring, it assists in evaluating exposure levels to ensure environments are safe for both humans and wildlife.
Basics of Ionizing Radiation
Ionizing radiation refers to energy in the form of particles or waves that are capable of detaching electrons from atoms or molecules. This process is what fundamentally makes certain types of radiation dangerous, as it can cause changes at the atomic level鈥攍eading potentially to molecular instability and damage. Common types of ionizing radiation include:
  • Alpha particles: Heavy and positively charged particles that usually don't penetrate far but can cause significant damage if ingested or inhaled.
  • Beta particles: Lighter, negatively charged particles that penetrate further than alpha particles.
  • Gamma rays: Highly penetrating electromagnetic radiation.
Understanding ionizing radiation is crucial, particularly in fields that work closely with radioactive materials. This knowledge ensures that professionals adopt the right precautionary measures to protect human health and the environment.

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Most popular questions from this chapter

Calculate the binding energy per mole of nucleons for \(_{8}^{16} \mathrm{O} .\) Masses needed for this calculation are \(_{1}^{1} \mathrm{H}=1.00783,_{0}^{1} \mathrm{n}=1.00867,\) and \(_{8}^{16} \mathrm{O}=15.99492\)

Phosphorus occurs in nature as a single isotope, phosphorus-31. Neutron irradiation of phosphorus-31 produces phosphorus-32, a \(\beta\) emitter with a half-life of 14.28 days. Assume you have a sample containing phosphorus-32 that has a rate of decay of \(3.2 \times 10^{6} \mathrm{dpm} .\) Draw a graph showing disintegrations per minute as a function of time during a period of 1 year.

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