Question

Use Inclusion-Exclusion Principle to find the number of permutations of the multiset {1, 2, 3, 4,...

Use Inclusion-Exclusion Principle to find the number of permutations of
the multiset {1, 2, 3, 4, 4, 5, 5, 6, 6} such that any two identical integers are not adjacent.

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Use Inclusion-Exclusion principle to find the number of natural numbers less than 900 are relatively prime...
Use Inclusion-Exclusion principle to find the number of natural numbers less than 900 are relatively prime to 900?
use inclusion-exclusion to find the number of binary strings of length 5 that have at least...
use inclusion-exclusion to find the number of binary strings of length 5 that have at least one of the following characteristics: start with a 1, end with a 0, or contain exactly two 1s
Using inclusion-exclusion, find the number of integers in{1,2,3,4, ...,1000} that are not divisible by 15, 35...
Using inclusion-exclusion, find the number of integers in{1,2,3,4, ...,1000} that are not divisible by 15, 35 or 21.
Q1: a) Re-derive the inclusion-exclusion principle for two events using only the probability axioms. Probability axioms:...
Q1: a) Re-derive the inclusion-exclusion principle for two events using only the probability axioms. Probability axioms: Given an event A in Ω: A1) P(A) >= 0 A2) P(Ω) = 1 A3) P(U (from i=1 to n) A_i) = Σ (from i=1 to n) P(A_i) - if A_i's are disjoint/ mutually exclusive Inclusion Exclusion Principle for two events: (A U B) = (A) + (B) + (A ∩ B) b) Then, using only the axioms and the inclusion-exclusion principle for two...
Apply the Pauli exclusion principle to determine the number of electrons that could occupy the quantum...
Apply the Pauli exclusion principle to determine the number of electrons that could occupy the quantum states described by the following. (a) n = 4, ℓ = 3, mℓ = −1 = (blank) electrons (b) n = 3, ℓ = 2 = (blank) electrons (c) n = 4 = (blank) electrons
Compute the indicated operation involving the following permutations in S6: δ = ( 1 2 3...
Compute the indicated operation involving the following permutations in S6: δ = ( 1 2 3 4 5 6 3 1 4 5 6 2 ) σ = ( 1 2 3 4 5 6 2 4 5 1 6 3 ) µ = ( 1 2 3 4 5 6 5 2 4 3 1 6 ) a. δ2σ-2 b. µ23 c. Find the order of µ, |〈µ〉|. d. Write σ as product of disjoint cycles, and as product...
The P34 (= 24) 3-permutations of the set {1, 2, 3, 4} can be arranged in...
The P34 (= 24) 3-permutations of the set {1, 2, 3, 4} can be arranged in the following way, called the lexicographic ordering: 123, 124, 132, 134, 142, 143, 213, 214, 231, 234, 241, 243, 312, · · · , 431, 432. Thus the 3-permutations “132” and “214” appear at the 3rd and 8th positions of the ordering respectively. Now, there are P49(= 3024) 4-permutations of the set {1, 2, · · · , 9}. What are the positions of...
Let c n be the number of ways to distribute n identical slices of pizza to...
Let c n be the number of ways to distribute n identical slices of pizza to 5 fraternity brothers if no brother gets more than 7 slices. Use the generating function technique to find c30. Confirm the result of the previous problem using the principle of inclusion- exclusion. Question: which method do you prefer for solving this problem?
Questions 3 a) find the number of permutations of eight tickets taken three five at a...
Questions 3 a) find the number of permutations of eight tickets taken three five at a time. b) To survey opinions of customers at MIT university, a student decides to select 4 from 10. How many ways can this be done? and Why is order is not important? Questions 4 A coffee shop owner has determined that the production cost for each hamburger are 5$ and the fixed cost are 10000$, If the selling price for each hamburger is 15...
Let n ≥ 1 be an integer. Use the Pigeonhole Principle to prove that in any...
Let n ≥ 1 be an integer. Use the Pigeonhole Principle to prove that in any set of n + 1 integers from {1, 2, . . . , 2n}, there are two elements that are consecutive (i.e., differ by one).
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT