In a particular class (in another department) the statistics of scores on two midterms and one final revealed the following facts: a) The probability to pass the final is 1/2 b) The probability to pass the final – given that both midterms were passed– is 3/4/. c) The probability to pass the final – given that at least one of the midterms was flunked– is 1/4. . d) Passing the first and second midterm are independent events with equal probability. Based on the above information, compute the probability of passing the first midterm.
In a particular class (in another department) the statistics of scores on two midterms and one final revealed the following facts: a) The probability to pass the final is 1/2 b) The probability to pass the final – given that both midterms were passed– is 3/4/. c) The probability to pass the final – given that at least one of the midterms was flunked– is 1/4. . d) Passing the first and second midterm are independent events with equal probability. Based on the above information, compute the probability of passing the first midterm.
Chapter8: Sequences, Series,and Probability
Section8.7: Probability
Problem 6ECP: In Pennsylvania’s Cash 5 game, a player chooses five different numbers from 1 to 43. If these five...
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10) In a particular class (in another department) the statistics of scores on two midterms and one final revealed the following facts:
a) The probability to pass the final is 1/2
b) The probability to pass the final – given that both midterms were passed– is 3/4/.
c) The probability to pass the final – given that at least one of the midterms was flunked– is 1/4.
.
d) Passing the first and second midterm are independent events with equal probability.
Based on the above information, compute the probability of passing the first midterm.
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