Sultan wants to set up his own public and private keys. He chooses p = 23 and q = 19 with e = 283. Find d so that ed has a remainder of 1 when divided by (p − 1)(q − 1).
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Sultan wants to set up his own public and private keys. He chooses p = 23 and q = 19 with e = 283. Find d so that ed has a remainder of 1 when divided by (p − 1)(q − 1).
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- look at the q and solve it thanksDetermine the minimum cost to provide library access to all citizens of HackerLand. There are n cities numbered from to 1 to n. Currently there are no libraries and the cities are not connected. Bidirectional roads may be built between any city pair listed in cities . A citizen has access to a library if: Their city contains a library. They can travel by road from their city to a city containing a library. The cost of building any road is cc_road = 2 , and the cost to build a library in any city is c_lib = 3 . Build 5 roads at a cost of 5 * 2 = 10 and libraries for a cost of 6 . One of the available roads in the cycle is 1-> 2 -> 3 -> 1 is not necessary. There are queries, where each query consists of a map of HackerLand and value of and . For each query, find the minimum cost to make libraries accessible to all the citizens. -------------------------------------------------------------------------------------- Please implement the function 'roadsAndLibraries' in C #include…Solve the following recurence relation using any of the method of your choice T(n) = √3T(n/√3) +c * n/√2,c>1 and T(1) =1
- Solve it.We are given three ropes with lengths n₁, n2, and n3. Our goal is to find the smallest value k such that we can fully cover the three ropes with smaller ropes of lengths 1,2,3,...,k (one rope from each length). For example, as the figure below shows, when n₁ = 5, n₂ 7, and n3 = 9, it is possible to cover all three ropes with smaller ropes of lengths 1, 2, 3, 4, 5, 6, that is, the output should be k = 6. = Devise a dynamic-programming solution that receives the three values of n₁, n2, and n3 and outputs k. It suffices to show Steps 1 and 2 in the DP paradigm in your solution. In Step 1, you must specify the subproblems, and how the value of the optimal solutions for smaller subproblems can be used to describe those of large subproblems. In Step 2, you must write down a recursive formula for the minimum number of operations to reconfigure. Hint: You may assume the value of k is guessed as kg, and solve the decision problem that asks whether ropes of lengths n₁, n2, n3 can be covered by…Question: Suppose there are n people in a group, each aware of a scandal no one else in the group knows about. These people communicate by telephone; when two people in the group talk, they share information about all scandals each knows about. For example, on the first call, two people share information, so by the end of the call, each of these people knows about two scandals. The gossip problem asks for G(n), the minimum number of telephone calls that are needed for all n people to learn about all the scandals. a). Find G(1), G(2), G(3), and G(4). b). Use mathematical induction to prove that G(n) 4. [Hint: In the inductive step, have a new person call a particular person at the start and at the end.] c). Prove that G(n)= 2n – 4 for n> 4.
- Correct answer will be upvoted else downvoted. Computer science. way from block u to impede v is an arrangement u=x0→x1→x2→⋯→xk=v, where there is a street from block xi−1 to obstruct xi for each 1≤i≤k. The length of a way is the amount of lengths over all streets in the way. Two ways x0→x1→⋯→xk and y0→y1→⋯→yl are unique, if k≠l or xi≠yi for some 0≤i≤min{k,l}. Subsequent to moving to another city, Homer just recollects the two unique numbers L and R yet fails to remember the numbers n and m of squares and streets, separately, and how squares are associated by streets. Be that as it may, he accepts the number of squares ought to be no bigger than 32 (on the grounds that the city was little). As the dearest companion of Homer, if it's not too much trouble, let him know whether it is feasible to view as a (L,R)- constant city or not. Input The single line contains two integers L and R (1≤L≤R≤106). Output In case it is difficult to track down a (L,R)- ceaseless city…A given Knapsack with maximal Weight capacity is 8Kg. There are some items can be chosen and taken into Knapsack. Each item has own weight and profit shown as follows. Please find the maximal profit of Knapsack after some items are selected and put into this Knapsack and its maximal Weight capacity isn't exceeded. item ID Weight 4Kg 5Kg 2Kg 1kg 6Kg A B с D E Profit 4500 5700 2250 1100 8700 The maximal profit of this Knapsack to taken some items and total weight is no exceeded the weight capacity : The last item is taken and put into this Knapsack is: The second item is taken and put into this Knapsack is : The first item is taken and put into this Knapsack is:Q1 Solve the following derivation.
- I want answer for all options mustThere are 6 cities with distances between them given by the table below: Draw and solve the TSP problem (going from city 1 to city 6 and then back to city 1, visiting each city once (except for city 1), no cycles allowed) using brute force approachSolve these all one by one with full solution, thank you in advance.