10% of the population in a town is HIV+. A new diagnostic kit for HIV detection is available; this kit correctly identifies HIV+ individuals 95% of the time, and HIVandminus; individuals 89% of the time. A particular patient is tested using this kit and is found to be positive. The probability that the individual is actually positive is ______Correct answer is between '0.48,0.49'. Can you explain this answer?

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10% of the population in a town is HIV+. A new diagnostic kit for HIV detection is available; this kit correctly identifies HIV+ individuals 95% of the time, and HIV− individuals 89% of the time. A particular patient is tested using this kit and is found to be positive. The probability that the individual is actually positive is ______

Correct answer is between '0.48,0.49'. Can you explain this answer?

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10% of the population in a town is HIV+. A new diagnostic kit for HIV detection is available;this kit correctly identifies HIV+ individuals 95% of the time, and HIV− individuals 89% of the time. A particular patient is tested using this kit and is found to be positive. Theprobability that the individual is actually positive is _________. Correct answer is between '0.48,0.49'. Can you explain this answer?

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10% of the population in a town is HIV+. A new diagnostic kit for HIV detection is available; thiskit correctly identifies HIV+ individuals 95% of the time, and HIV− individuals 89% of the time. Aparticular patient is tested using this kit and is found to be positive. The probability that theindividual is actually positive is _______ Correct answer is between '0.48,0.49'. Can you explain this answer?

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Q. 18 – Q. 21 carry two marks each.Q.A diagnostic test for a certain disease is 90% accurate. That is, the probability of a person having(respectively, not having) the disease tested positive (respectively, negativ e) is 0.9. Fifty percent ofthe population has the disease. What is the probability that a randomly chosen person has thedisease given that the person tested negative? Correct answer is between '0.099,0.101'. Can you explain this answer?

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A team of conservation biologists, surveying a population of frogs on an island, captured andmarked 312 individuals in the first sample. In a second sampling, 3 days later, the team caught 140individuals of which 26 were previously marked. The total number of frogs on the island isestimated to be ________. (Use decimal notation, not fractions or percentag e)Enter only the numerical value in the space provided below Correct answer is between '1660,1700'. Can you explain this answer?

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A growing world population has caused growing concerns about increasing famine. The population in 2000 was 6 billion. Ten years later the population was 7 billion. There were also more people affected by famines in 2010 than in 2000. Furthermore, in each year from 2000 to 2010, when the worlds population increased, so did the number of those affected by famine.Based on the information given, which of the following is true?

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10% of the population in a town is HIV+. A new diagnostic kit for HIV detection is available; this kit correctly identifies HIV+ individuals 95% of the time, and HIV− individuals 89% of the time. A particular patient is tested using this kit and is found to be positive. The probability that the individual is actually positive is ______Correct answer is between '0.48,0.49'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about 10% of the population in a town is HIV+. A new diagnostic kit for HIV detection is available; this kit correctly identifies HIV+ individuals 95% of the time, and HIV− individuals 89% of the time. A particular patient is tested using this kit and is found to be positive. The probability that the individual is actually positive is ______Correct answer is between '0.48,0.49'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for 10% of the population in a town is HIV+. A new diagnostic kit for HIV detection is available; this kit correctly identifies HIV+ individuals 95% of the time, and HIV− individuals 89% of the time. A particular patient is tested using this kit and is found to be positive. The probability that the individual is actually positive is ______Correct answer is between '0.48,0.49'. Can you explain this answer?.

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