Strontium 90, a radioactive isotope of strontium, is present in the fallout resulting from nuclear explosions. It is especially hazardous to animal life, including humans, because, upon ingestion of contaminated food, it is absorbed into the bone structure. Its half-life is 27 years. If the amount of strontium 90 in a certain area is found to be eight times the "safe" level, find how much time must elapse before an "acceptable level" is reached.
?
__________ years
Fill in the blank(s) with the appropriate word(s).
81
Mathematics
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Solve the problem.A certain radioactive isotope decays at a rate of 2% per 100 years. If t represents time in years and y represents the amount of the isotope left then the equation for the situation is In how many years will there be 94% of the isotope left?
A. 600 years B. 309 years C. 300 years D. 256 years
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Find the simple interest. Round your answer to the nearest cent.Principal = $3700Rate = 3%Time in years = 3
A. $388.50 B. $427.35 C. $3885.00 D. $333.00
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Establish the identity.(sec v + tan v)2 =
What will be an ideal response?
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Find the variance of the probability density function to the nearest hundredth.f(x) = ; [3, 5]
A. 0.33 B. 0.31 C. 0.25 D. 0.27
Mathematics