Give 1 example of Permutation with Combination problem with solution.
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Q: Show how to use the definition of LCM to deter- mine the least common multiple of 44 and 55.
A: Given, Using definition of LCM find LCM of 44 and 55
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Q: a) If each player acts independently of the other, and if each player makes his choice of the number…
A: solution:: as per guidelines I’m solving only 1 question. thank you for asking this question..
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A: Step 1: Step 2: Step 3:
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A: Given Sample size= 100 X=26 P=20%=0.20
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Q: What is the Combination Rule?
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A: We shall illustrate the method involved. The details are provided in step 2.
Give 1 example of Permutation with Combination problem with solution.
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- You are playing a single joint game with all your fellow students where you have to choose an integer from (0,1,2, .100}. A player's payoff depends on the distance of his answer to 2/3 of the average of all players' answers; the closer the better. Example: Your answer is 45. There are two other players whose answers are 25 and 56. Then, the average is (45+25+56)/3=42. 2/3 of the average is 28. Your distance to 2/3 of the average is 145-28|=17. All players will be ranked according to their answer's proximity to 2/3 of the average. The top 25% of the players get 2 points. The next 50% get 1 point. The bottom 25% get 0 points. (In case of ties, points will be distributed evenly in the enlarged classes.) Please give your answer as a single integer from (0,1,2,3,.100}. A valid submission would look like this: 45This morning you collected 42 eggs from the hens in your chicken coop. Your 6 favorite neighbors are always glad to get fresh eggs from your chickens. How many different ways can you distribute the 42 eggs to your 6 favorite neighbors so that every neighbor gets at least 1 egg, but no neighbor gets more than 12 eggs? Your Answer:A team of dodgeball players wins their game and goes out for ice cream. They all get a sundae with two scoops of ice cream served on top of one another. The ice cream store has 8 flavors to choose from. Repeating flavors is allowed (you can order two scoops of chocolate) * For this problem, ordering chocolate on the bottom/vanilla on top is a different combination than ordering vanilla on the bottom/chocolate on top. 1. How many ways are there to order these sundaes? * 2. If they went to a different store with 10 flavors, how many might there be? 3. What if there were 100 flavors? Or 222 flavors? 4. Explain how you got your answer for each value for Question 3 above.
- The sum of an integer and 4 less than that integer is even.A combination lock of a treasure chest has 10 digits in it. If this lock can be opened using 3 digits, what is the maximum number of tries that a pirate should do in order to open the treasure chest?Give 3 examples of Permutation with Combination problem with solution.
- Solve this using PERMUTATION.NOTE: this should be PERMUTATION NOT COMBINATION. If you cant solve it using PERMUTATION then please just DOnt accept my question. THANKS Problem: 5 actors and 8 actresses are available for a play which requires 3 male rolesand 4 female roles. Solve for the number of different possible cast lists.Once a computer worm infects a personal computer via an infected e-mail message, it sends a copy to 25-e-mail addresses it finds in the electronic message mailbox on this personal computer. What is the maximum number of different infected computers in the time it takes for the infected message to be forwarded six times? Note: You should count the total of infected computers including the initial one.find p?_ 3P+10 CP+S)(?2ナ81) 30
- A and B can do a piece of work in 12 days; B and C can do it in 15 days while C and A can finish it in 20 days. In how many days will A,B,C finish it, working togeteher? In hpw many days will each one of them finish it, working alone?There are 8 nickels, 5 dimes, 7 quarters, and 6 loonies in a piggy bank. You are thinking of reaching in and taking some coins out. How many different combinations of coins can you take from it if you must take at least 1 coin? solve it fast and correctly. I will rate accordingly with multiple votes. This is my last attempt. Please do it correctly.A pizza shop has 16 different toppings available for their pizzas. How many different possible topping combinations could be offered, if each pizza contained 3 toppings, and you can't use the same toppings twice or three times on the same pizza (no double or triple toppings, all must be different)?
