Mathematics, 11.10.2019 00:00 sudotoxic
The formula for the number of multisets is (n k−1)! divided by a product of two other factorials. we want to use the quotient principle to explain why this formula counts multisets. the formula for the number of multisets is also a binomial coefficient, so it should have an interpretation that involves choosing k items from n k−1 items. the parts of the problem that follow lead us to these explanations. a. in how many ways can you place k red checkers and n−1 black checkers in a row?
Answers: 2
Mathematics, 21.06.2019 18:40
Offering 30 if a plus b plus c equals 68 and ab plus bc plus ca equals 1121, where a, b, and c are all prime numbers, find the value of abc. the answer is 1978 but i need an explanation on how to get that.
Answers: 3
Mathematics, 21.06.2019 19:30
Find the 6th term of the expansion of (2p - 3q)11. a. -7,185,024p4q7 c. -7,185p4q7 b. -7,185,024p6q5 d. -7,185p6q5 select the best answer from the choices provided a b c d
Answers: 1
Mathematics, 21.06.2019 20:50
What is the 9th term in the geometric sequence described by this explicit formula? an=-6. (2)(n-1) apex
Answers: 2
The formula for the number of multisets is (n k−1)! divided by a product of two other factorials. w...
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