Physics Laboratory Manual
Physics Laboratory Manual
4th Edition
ISBN: 9781133950639
Author: David Loyd
Publisher: Cengage Learning
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Chapter 46, Problem 4PLA
To determine

The approximate value for σn1 for the count C.

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There was a sample of 500 milligrams of a radioactive substance to start a study. Since then, the sample has decayed by 2.6% each year. Let & be the number of years since the start of the study. Let y be the mass of the sample in milligrams. Write an exponential function showing the relationship between y and t.
A sample of a radioactive substance has an initial mass of 63.3 mg. This substance follows a continuous exponential decay model and has a half-life of 5 days. (a) Let t be the time (in days) since the start of the experiment, and let y be the amount of the substance at time t. Olno Write a formula relating y to t. Use exact expressions to fill in the missing parts of the formula. Do not use approximations. y = (b) How much will be present in 13 days? Do not round any intermediate computations, and round your answer to the nearest tenth. O mg I Don't Know Submit O2021 McGraw Hill LLC. All Rights Reserved. Terms of Use I Privacy Center | Accessibility MacBook Ai F11 80 888 F10 FB F9 F7 F6 esc F3 F4 F5 F2 $ 8 9 * 00
Problem A You have a 3 mol pure sample of an unknown material. After 3.7 h, you discover that 20% has decayed. Determine the half-life, decay constant, mean life, & initial decay rate. Also determine what the decay rate is at 3.7 h. T1/2 = λ= 3.28e-04 x h¹ T= R₂ = R= Problem B decays/h decays/h The decay rate of a radioactive source decreases by 32.8% in 92 h. Determine the half-life, decay constant, & mean life of the source. T1/2 = λ = T= h-1
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