How many ways can we arrange 6 things into 4 boxes such no box is empty?
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Q: why do we need so many distinct sorting methods?
A: Introduction: Here we are required to explain that we do we need so many distinct sorting methods.
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A: For n from 1 to 4, i didn't see any pattern, so I changed it to 16.
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A: ANSWER;-
Q: therefore the largest number could occur more than once
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Q: How many ways can we divide 6 unique things into 4 separate boxes such that no box remains empty?
A: Given 6 unique things and 4 unique boxes, determine the total number of possible Arrangements so…
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A: according to division algorithm, a = b*q+r where 0<=r<b
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Q: After listing all the different mathematical operations, arrange them in a sensible order.
A: Your answer is given below.
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Q: Why not use a method like the less() method that we used for sorting?
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Q: compute the division of a dividend X = 14 = (1110) and a divisor D = 6 = (0110).
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A: In this question we will answer about PDA.
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Q: This still doesn't put them in random order though. Also what happens if they get it wrong?
A: The correct code is given below with output screenshot
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A: Given Make a list of all mathematical operations and sort them descendingly.
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A: The answer is Combinations
Q: Write an algorithm to get the second largest number in a given set of numbers
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How many ways can we arrange 6 things into 4 boxes such no box is empty?
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- How many different ways can we arrange the six different things into the four different boxes such that none of them are left empty?Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. Sasha likes exploring diverse mathematical articles, for instance, wizardry squares. However, Sasha comprehends that enchanted squares have as of now been examined by many individuals, so he sees no feeling of concentrating on them further. All things considered, he designed his own kind of square — a superb square. A square of size n×n is called prime if the accompanying three conditions are held all the while: all numbers on the square are non-negative integers not surpassing 105; there are no indivisible numbers in the square; amounts of integers in each line and every segment are indivisible numbers. Sasha has an integer n. He requests you to view as any great square from size n×n. Sasha is certain beyond a shadow of a doubt such squares exist, so help him! Input The principal line contains a solitary integer t (1≤t≤10) — the number of experiments. Every one…Imagine that your best friend's birthday is just around the corner and she has a list of birthday gifts she wants. You want to buy not one but two gifts to her. There is a set of prices of gifts like following (2200, 850, 300, 5000, 1550, 480) Design and implement a way of finding the minimum two prices, sum up them, and display. While finding these numbers, make sure that you are using one searching and one sorting algorithm. You should also write your design in a few sentences as a comment.
- In the Gauss-Jordan method, we are always allowed to add or subtract rows together. Group of answer choices True FalseCorrect answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. You are given a parallel table of size n×m. This table comprises of images 0 and 1. You can make such activity: select 3 distinct cells that have a place with one 2×2 square and change the images in these cells (change 0 to 1 and 1 to 0). Your assignment is to make all images in the table equivalent to 0. You are permitted to make all things considered 3nm activities. You don't have to limit the number of activities. It tends to be demonstrated that it is consistently conceivable. Input The principal line contains a solitary integer t (1≤t≤5000) — the number of experiments. The following lines contain portrayals of experiments. The principal line of the depiction of each experiment contains two integers n, m (2≤n,m≤100). Every one of the following n lines contains a parallel line of length m, depicting the images of the following column of the table. It is…From worksheet sheet2, in cell C2, generate a random number from 100,300,500,700,900. Answer:
- Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. Two cells are adjoining in the event that they share a side. Thusly, every cell (x, y) has precisely three neighbors: (x+1, y) (x−1, y) (x+1, y−1) in case x is even and (x−1, y+1) in any case. At first a few cells are contaminated, all the others are sound. The course of recuperation starts. Each second, for precisely one cell (despite the fact that there may be different cells that could change its state) one of the accompanying occurs: A sound cell with something like 2 contaminated neighbors likewise becomes tainted. A contaminated cell with something like 2 solid neighbors likewise becomes sound. In the event that no such cell exists, the course of recuperation stops. Patient is considered recuperated if the course of recuperation has halted and every one of the cells are solid. We're keen on a most dire outcome imaginable: is it conceivable that the patient…How many strings of octal digits of length 8 start with 1 and end with 417? A Moving to another question will save this response.A wrestling tournament has 256 players. Each match includes 2 players. The winner each match will play another winner in the next round. The tournament is single elimination, so no one will wrestle after they lose. The 2 players that are undefeated play in the final game, and the winner of this match wins the entire tournament. How would you determine the winner? Here is one algorithm to answer this question. Compute 256/2 = 128 to get the number of pairs (matches) in the first round, which results in 128 winners to go on to the second round. Compute 128/2 = 64, which results in 64 matches in the second round and 64 winners, to go on to the third round. For the third round compute 64/2 = 32, so the third round has 64 matches, and so on. The total number of matches is 128 + 64 + 32+ .... Finish this process to find the total number of matches.
- Given any n by n square matrix, write a program that reflects the matrix across its major diagonal. For example, 9,2,2, 1,9,2, becomes 1,1,9 9,1,1, 2,9,1, 2,2,9 Explain how you got your answer.Solve these questionsHow many unique ways are there to stack two 2 x 4 Lego bricks of the same color? Two stacks that look the same if you merely rotate them are considered to be the same arrangement.