Need help on question from professor Suppose that a class contains 15 boys and 30 girls and that 10 students are to be selected at random for a
Need help on question from professor Suppose that a class contains boys and girls and that students are to be
Need help on question from professor Suppose that a class contains boys and girls and
professor Suppose that a class contains boys and girls and that students are to be selected at random for a
Need help on question from professor Suppose that a class contains boys
and girls and that students are to be selected at random for a
Need help on question from professor Suppose that a class
Need help on question from
Need help on question from professor Suppose that a class contains 15 boys and 30 girls, and that 10 students are to be selected at random for a

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Need help on question from professor Suppose that a class contains 15 boys and 30 girls, and that 10 students are to be selected at random for a special assignment. Find the probability that exactly 3 boys will be selected. I used the combination rule to figure out the combinations of r objects within the n objects that could be found using the nCr formula. Combined Known Numbers Boys 455 Boys 15 Girls 2035800 Girls 30 Total 3190187286 Total 45 Probability .29035568 Boys needed 3 Girls needed 7 Students needed 10 The combination formula was used to determine the number of boy combinations. Combination formula-nCr=n!/(n-r)!r! There are 455 different boy combinations The combination formula was used to determine the number of girl combinations. Combination formula- nCr=n!/(n-r)!r! There are 2,035,800 girl combinations The total combination of numbers were used to solve the formula 45C10=45!/(45-10!)!(10!)=3190187286 3,190,187,286 Total Numbers of Combinations To determine the number of combinations for exactly 3 boys, the number of boy combinations is multiplied by the number of girl combinations. This number is then divided by the total number of combinations. 455*2035800 / 3190187286=.29035568 =29% Answer: The probability of getting exactly 3 boys on a random selection of 10 students is 29%. Ashley: How did you arrive at the numbers that you report in your posting (for each case)? Why did you use combinations and not permutations? What other concept, besides combinations, did you use to compute the final percentage of 29%?