To determine how many 3-member committees can be formed from a group of 18 students, you can use the combination formula: (C(n, r) = \frac{n!}{r!(n-r)!}), where (n) is the total number of students and (r) is the number of members in the committee. In this case, (n = 18) and (r = 3). Thus, the calculation is (C(18, 3) = \frac{18!}{3!(18-3)!} = \frac{18 \times 17 \times 16}{3 \times 2 \times 1} = 816). Therefore, you can form 816 different 3-member committees from the group of 18 students.
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The first member chosen can be any one of 1,514 students.The second member chosen can be any one of the remaining 1,513 students.The third member chosen can be any one of the remaining 1,512 students.So there are (1,514 x 1,513 x 1,512) ways to choose three students.But for every group of three, there are (3 x 2 x 1) = 6 different orders in which the same 3 can be chosen.So the number of `distinct, unique committees of 3 students is(1514 x 1513 x 1512) / 6 = 577,251,864
The first member chosen can be any one of 4,463 students.The second member chosen can be any one of the remaining 4,462 students.The third member chosen can be any one of the remaining 4,461 students.So there are (4,463 x 4,462 x 4,461) ways to choose three students.But for every group of three, there are (3 x 2 x 1) = 6 different orders in which the same 3 can be chosen.So the number of `distinct, unique committees of 3 students is(4463 x 4462 x 4461) / 6 = 14,805,989,111
Not necessarily. The difference may be genuine and that is not the "fault" of the assessment.
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Jigsaw classroom (apex)
For the first spot, you can choose any one of 5 students. For the second spot, you can choose any one of the remaining 4 students. For the third spot, you can choose any one of the remaining 3 students. etc. So the answer is: 5x4x3x2x1 = 120
A group of students were
Technically they choose.They choose a particular group of students from schools. then take the best ones out of them.
2 groups. 2 x 3= 6
A group of students is called a class.
The cast of Fixations - 2010 includes: Karen Albarella as Group Member Jake Albarella as Lee Nick Austen as Group Member Brian Bernys as Duncan Ally Hasselbeck as Group Member Jessica Jarvis as Group Member Jason Kaiser as Group Member Michael Kiebzak as Group Member Elijah McStotts as Group Member Katy Miner Bryan Patrick Stoyle as Group Member Frank Putnam as Group Member Lindsay Salamone as Group Member
A lethargy of students
The first and most important qualification for becoming a member is knowing what group to become a member of.Without this qualification membership is too difficult to process since there are a vast number of groups for prospective members to choose from.
The correct phrasing would be "a group of students was asked." In this case, "group" is considered a singular noun, so the verb "was" should agree with it. This is because "group" is acting as a single entity in this sentence, even though it is made up of multiple individuals.