If a gallon container has an air concentration of 4 pCi/L, approximately how many disintegrations per minute of radon atoms are present?

Study for the InterNACHI/AARST Radon Measurement Professional (RMP) Exam. Study with flashcards and multiple choice questions, each question has hints and explanations. Get ready for your exam!

Multiple Choice

If a gallon container has an air concentration of 4 pCi/L, approximately how many disintegrations per minute of radon atoms are present?

Explanation:
To determine the number of disintegrations per minute (DPM) of radon atoms present in a gallon container with an air concentration of 4 pCi/L, it is important to understand the relationship between picocuries and disintegrations. 1. The unit of picocurie (pCi) reflects the radioactivity of a substance, specifically defined as 1 picocurie being equal to 2.22 disintegrations per minute. Therefore, to convert a concentration measured in pCi/L to DPM, you can multiply the concentration by the conversion factor. 2. In this scenario, with a concentration of 4 pCi/L, the conversion calculation would be: \[ 4 \text{ pCi/L} \times 2.22 \text{ DPM/pCi} = 8.88 \text{ DPM} \] 3. However, since this is based on air concentration in a liter and the question specifies a gallon container, it's essential to convert gallons to liters because the pCi concentration given pertains to a volume of 1 liter. 4. There are roughly 3.78541 liters in a gallon. Therefore, to find the total DPM for one gallon containing

To determine the number of disintegrations per minute (DPM) of radon atoms present in a gallon container with an air concentration of 4 pCi/L, it is important to understand the relationship between picocuries and disintegrations.

  1. The unit of picocurie (pCi) reflects the radioactivity of a substance, specifically defined as 1 picocurie being equal to 2.22 disintegrations per minute. Therefore, to convert a concentration measured in pCi/L to DPM, you can multiply the concentration by the conversion factor.
  1. In this scenario, with a concentration of 4 pCi/L, the conversion calculation would be:

[ 4 \text{ pCi/L} \times 2.22 \text{ DPM/pCi} = 8.88 \text{ DPM} ]

  1. However, since this is based on air concentration in a liter and the question specifies a gallon container, it's essential to convert gallons to liters because the pCi concentration given pertains to a volume of 1 liter.

  2. There are roughly 3.78541 liters in a gallon. Therefore, to find the total DPM for one gallon containing

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