WebWaste created at these power plants must be stored indefinitely. (a) Coal-burning plants. (b) Nuclear plants. (c) Coal-burning and nuclear plants. (d) None of these choices are correct. (b) Nuclear plants. Smokestacks at these plants release sulfur oxides and carbon dioxide into the air. (a) Coal-burning plants. (b) Nuclear plants. Web11 jun. 2024 · Iodine-131 has a half-life of 8 days, then it would it take for the number of unstable nuclei in the sample to be reduced from 1,000 to 125 is 512 days. How do we calculate total time? Total time of the reduction of any substance from an initial concentration to a particular concentration will be calculated as: T = (t)ⁿ, where
Half-Life Questions Flashcards Quizlet
Web10 jan. 2024 · Half-life is defined as the time required for half of the unstable nuclei to undergo their decay process. Each substance has a different half-life. For example, carbon-10 has a half-life of only 19 … WebThe iodine-131 has a half-life of 8.02 days (692928 sec), and therefore its decay constant is: Using this value for the decay constant, we can determine the activity of the sample: … iowa linn county
iodine 131 has a half life of 8 days what fraction of an original ...
WebWhen Iodine-131 has a half-life of 8.0 days. How many grams of an original 160 mg sample will remain after 40 days? How long will it take for 3/4 of the sample of 131 iodine that has half-life of 8.1 days? If the half-life of iodine-131 is 8 days, how much of a 5-g sample is left after 32 days? WebAnswer (1 of 9): In 8 days you would have 100 (200/2) mg. In 16 (8 + 8) days you would have 50 (100/2) mg. In 24 ( 8 + 16) days you would have 25 (50/2) mg. In 32 (8 + 24) days you would have 12.5 (25/2) mg. Conversely, there are 4 (32 days/8 days) half-lifes. Two to the 4th power is 16. So a... WebSolution: The number of atoms of iodine-131 can be determined using isotopic mass as below. NI-131 = mI-131 . NA / MI-131. The activity of the iodine-131 in curies can be determined using its decay constant: The iodine-131 has a half-life of 8.02 days (692928 sec), and therefore its decay constant is: Using this value for the decay constant, we ... open bowl near me