Given,
P(Snow) = 1/27
So P(Not snow) = 1 - 1/27 = 26/27
P(Glacier grow | Snow) = 0.27
P(Glacier grow | Not snow) = 0.07
Hence by Bayes' theorem:
P(Snow | Glacier grow)
= 0.1292
4. + -/12.5 points WaneFMAC7 8.6.011. My Notes Suppose that it snows in Greenland an average of once every 27 days, and...
Suppose that it snows in Greenland an average of once every 27 days, and when it does, glaciers have a 30% chance of growing. when it does not snow in Greenland, glaciers have only a 5% chance of growing. What is the probability that it is snowing in Greenland when glaciers are growing? (Round your answer to four decimal places.)
Suppose that it snows in Greenland an average of once every 29 days, and when it does, glaciers have a 27% chance of growing. When it does not snow in Greenland, glaciers have only a 5% chance of growing. What is the probability that it is snowing in Greenland when glaciers are growing? (Round your answer to four decimal places.)
Suppose that it snows in Greenland an average of once every 21 days, and when it does, glaciers have a 26% chance of growing. When it does not snow in Greenland, glaciers have only a 9% chance of growing. What is the probability that it is snowing in Greenland when glaciers are growing? (Round your answer to four decimal places.)
Suppose that it snows in Greenland an average of once every 21 days, and when it does, glaciers have a 26% chance of growing. When it does not snow in Greenland, glaciers have only a 9% chance of growing. What is the probability that it is snowing in Greenland when glaciers are growing?
3. + -/12.5 points WaneFMAC7 8.6.006. My Notes Use Bayes' theorem or a tree diagram to calculate the indicated probability. Round your answer to four decimal places. HINT (See Example 3.] Y1, Y2, Yz form a partition of S. P(X Y ) = .7, P( X Y ) = .1, PCX Y3) = .6, P(Y) = .1, P(Y2) = .4. Find P(Y1 | X). P( YX) = 4. -/12.5 points WaneFMAC7 8.6.011. My Notes Suppose that it snows in Greenland...
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6. + -/12.5 points WaneFMAC7 8.6.018. My Notes Professor Frank Nabarro insists that all senior physics majors take his notorious physics aptitude test. The test is so tough that anyone not going on to a career in physics has no hope of passing, whereas 65% of the seniors who do go on to a career in physics still fail the test. Further, 75% of all senior physics majors in fact go on to a career in physics. Assuming that you...
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+ 0/12.5 points Previous Answers WaneFMAC7 8.6.006. Мy Notes Use Bayes' theorem or a tree diagram to calculate the indicated probability. Round your answer to four decimal places. HINT [See Example 3.] = .2, P(Y1) = 1, P(Y2) = .4. Find P(Y, | X). Y, 2,Yform a partition of S. P(X | Y) = .9, P(X | Y2) = 1, P(X | Y3) P(Y1 X) Enter a number. Submit Answer Practice Another Version
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