Using Java programming language to calculate the discnt for each category Using the image below
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- Q3) Let Σ = {a , b}. Find DFA's for: a) L = { wa : w € {a,b}+ } b) L = { ab5wb4 : w € {a,b}* }Q3) Let Σ = {a , b}. Find DFA's for: d) L = { wab: w€ {a,b}*}e) L = { abwab: w€ {a,b}*}f) L = { ab5wb4 : w € {a,b}* }(Practice) Although the total number of bytes varies from computer to computer, memory sizes of millions and billions of bytes are common. In computer language, the letter M representsthe number 1,048,576, which is 2 raised to the 20th power, and G represents 1,073,741,824, which is 2 raised to the 30th power. Therefore, a memory size of 4 MB is really 4 times 1,048,576 (4,194,304 bytes), and a memory size of 2 GB is really 2 times 1,073,741,824 (2,147,483,648 bytes). Using this information, calculate the actual number of bytes in the following: a. A memory containing 512 MB b. A memory consisting of 512 MB words, where each word consists of 2 bytes c. A memory consisting of 512 MB words, where each word consists of 4 bytes d. A thumb drive that specifies 2 GB e. A disk that specifies 4 GB f. A disk that specifies 8 GB
- 5.03-3. Dijkstra's Algorithm (3, part 3). Consider the network shown below, and Dijkstra’s link-state algorithm. Here, we are interested in computing the least cost path from node E to all other nodes using Dijkstra's algorithm. Using the algorithm statement used in the textbook and its visual representation, complete the "Step 2" row in the table below showing the link state algorithm’s execution by matching the table entries (i), (ii), (iii), (iv) and (v) with their values.T=4, n=12 and A=(3,5,8,8,9,16,29,41,50,63,64,67). Draw the corresponding walkthrough as shown in P.146.Bеlоw іs hоw thе fіlеոаmеs аrе rерrеsеոtеԁаrrаy[] = [50, 11, 33, 21, 40, 50, 40, 40, 21]bеlоw іs thе ехресtеԁ оutрut аftеr ԁе-ԁuрlісаtіоոаrrаy[] = [11, 21, 33, 40, 50] yоu саոոоt usе lіbrаry fuոсtіоոs tо еіthеrsоrt аոԁ оr реrfоrm thе ԁе-ԁuрlісаtіоո ореrаtіоո.іn јаvа іmрlеmеոt thе fuոсtіоո іո suсh а wаy thаt yоur sоlutіоո sоlvеsthе рrоblеm wіth о(ո lоg2(ո)) tіmе соmрlехіty оvеrаll but stаys wіthіո thе bоuոԁs оf о(1) sрасе соmрlехіty. Hеrе, ո іs thе lеոgth оf thе lіst оfіոрut іոtеgеrs (аrrаy). І bеlіеvе thе sоrtіոg rоutіոе thаt саո bе usеԁ hеrе іs quісk sоrt. Рlеаsе stаtе аs соԁе соmmеոt whісh sоrtіոg rоutіոе yоu аrе usіոg, sоrt thе аrrаy wіth thаt аlgоrіthm аոԁ sоlvе thе ԁе-ԁuрlісаtіоո рrоblеm thеrеаftеr. Dе-ԁuрlісаtіоո раrt оf thе sоlutіоո іո іtsеlf must аԁhеrе tо о(ո) tіmе аոԁ о(1) sрасе bоuոԁs соmmеոt еvеry lіոе оf соԁерlеаsе wrіtе tеst-саsеs оո hоw оոе wоulԁtеst thе sоlutіоո аssumрtіоոs аոԁ hеոсе thе соԁе ехаmрlе оf саsеs tо bе tеstеԁ fоr аrе lіkе : whаt іf thе аrrаy іոрut whісhіs…
- passing through (9,5) with x-int ecept -323,24 Thank you in advance, already have answer on this but I would like to know if I did the right thing or notNot pseudocode Suppose the economies of the world use a set of currencies C1, . . . , Cn; think of these as dollars, pounds, Bitcoin, etc. Your bank allows you to trade each currency Ci for any other currency Cj, and finds some way to charge you for this service. Suppose that for each ordered pair of currencies (Ci, Cj ), the bank charges a flat fee of fij > 0 dollars to exchange Ci for Cj (regardless of the quantity of currency being exchanged). Describe an algorithm which, given a starting currency Cs, a target currency Ct, and a list of fees fij for all i, j ∈ {1, . . . , n}, computes the cheapest way (that is, incurring the least in fees) to exchange all of our currency in Cs into currency Ct. Also, justify the its runtime. [We are expecting a description of the algorithm, as well as a brief justification of its runtime.]
- R-13.17 - There are eight small islands in a lake, and the state wants to build seven bridges to connect them so that each island can be reached from any other one via one or more bridges. The cost of constructing a bridge is proportional to its length. The distances between pairs of islands are given in the following table. Find which bridges to build to minimize the total construction cost.13.2(xiii) Determine all the permutations of the numbers less than or equal to some given number n. For example, if n = 123, then the permutations are: 123 321 231 132 213 312 (xiv) Find a series of five consecutive numbers, the sum of the squares of the first three of which is equal to the sum of the squares of the last two. For example, (– 2)2+ (– 1)2+ 02= 12+ 22 (xv) Limit the checking within 1000, to show all the triad numbers within 10,000. A number is said to be a triad number if the double and triple of the number contain all separate digits with no repetition of any one of them. (xvi) Identify and show the integer values of x, y, and z that satisfy the equation: Z²= X²+ y²