What is the second value checked when searching for 15 using binary search? int[] a-(1, 3, 4, 5, 6, 10, 12, 15, 20, 30, 40); O 15 O 20 O 15 0 10
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- For this C code, find the values of a, b, c and d that give hit = 1, and the result#include <stdio.h>#include <stdlib.h>void end_now();char *next_input(); int hash = 8765309;int INPUTS[4]; void phase03(){ // TODO: put numbers in input.txt to pass the code below int a; int b; int c; int d; int targ = 0; targ |= 1 << (hash % 13); targ = targ << (hash % 3); targ |= 1 << (hash % 19); targ = targ << (hash % 5); targ |= 1 << (hash % 31); targ = targ << (hash % 7); int shot = 0; shot |= 1 << a; shot |= 1 << b; shot |= 1 << c; shot |= 1 << d; int hit = shot ^ targ; hit = !hit; if(hit){ printf("Right on target: nice shootin' bitslinger!\n"); return; } printf("Shifty bits hit? Xor not it seems...\n"); end_now();}Assume you have the following list of numbers: 12, 14, 23, 34, 37, 37, 45, 53, 55, 59, 66, 71, 74, 79 How many comparisons will be made by a binary search algorithm to find 79 in the above list? a) 2 b) 4 c) 3 d) 5Bubble sort the following numbers. 6,40,20,15,8,17,2,19,15
- c++ Use the "natural split" algorithm on the file split.txt and answer the following question: How many elements are in the first list? display first list and second list split file: 200 494 774 644 345 521 61 27 28 584 569 66 857 210 2 211 675 548 596 188 647 671 517 408 475 615 113 731 522 850 17 640 940 556 517 602 935 76 578 880 428 168 394 381 497 247 368 137 138 619 973 895 106 838 45 921 800 681 660 490 427 937 917 786 959 152 604 837 749 684 963 926 963 988 492 385 458 788 7 62 46 932 996 787 634 34 616 71 128 686 578 923 532 933 545 100 224 895 595 342 933 934 797 120 565 495 884 237 648 843 599 157 843 192 279 301 649 382 881 667 178 126 746 44 601 22 52 769 708 991 83 447 786 525 168 328 922 153 367 22 689 834 774 93 110 547 597 644 726 237 20 370 573 391 225 750 897 956 839 951 455 8 509 746 338 576 276 277 341 274 891 723 53 966 271 50 990In the list below, what is the position of data 16 when you are searching by linear search algorithm? t2 a. 5 b. 6 c. 4 d. 7How do I calculate search element in binary search??
- JAVA: Use the "natural split" algorithm on the file split.txt and answer the following question: How many elements are in the first list? Split.txt file 200494 774 644 345 521 61 27 28 584 569 66 857 210 2 211 675 548 596 188 647 671 517 408 475 615 113 731 522 850 17 640 940 556 517 602 935 76 578 880 428 168 394 381 497 247 368 137 138 619 973 895 106 838 45 921 800 681 660 490 427 937 917 786 959 152 604 837 749 684 963 926 963 988 492 385 458 788 7 62 46 932 996 787 634 34 616 71 128 686 578 923 532 933 545 100 224 895 595 342 933 934 797 120 565 495 884 237 648 843 599 157 843 192 279 301 649 382 881 667 178 126 746 44 601 22 52 769 708 991 83 447 786 525 168 328 922 153 367 22 689 834 774 93 110 547 597 644 726 237 20 370 573 391 225 750 897 956 839 951 455 8 509 746 338 576 276 277 341 274 891 723 53 966 271 50 990 493 823 833 306 619 461 768 832 736 759 920 451 549 833 911 123 907 225 252 179 177 272 747 859My question is to modify binary search to only display the result with book title with its ID number. Here is the code to modify: def search_books(self, book_title): # Remove leading and trailing white spaces and convert to lowercase book_title = book_title.strip().lower() # Extract book titles and IDs from self.books_dict book_titles = [value["books_title"].strip().lower() for key, value in self.books_dict.items()] #book_ids = list(self.books_dict.keys()) # Sort the book titles and IDs together book_titles, book_ids = zip(*sorted(zip(book_titles, book_ids))) #zip takes iterable or containers and return a single iterator # Perform binary search for the book title low = 0 high = len(book_titles) - 1 while low <= high: mid = (low + high) // 2 bt = book_titles[mid].replace('"', '') if bt == book_title: print(f"Book '{book_title}'…JAVA:Use the "natural split" algorithm on the file split.txt and answer the following question: How many elements are in the first list? (Split into two files.) Splt.txt 200494 774 644 345 521 61 27 28 584 569 66 857 210 2 211 675 548 596 188 647 671 517 408 475 615 113 731 522 850 17 640 940 556 517 602 935 76 578 880 428 168 394 381 497 247 368 137 138 619 973 895 106 838 45 921 800 681 660 490 427 937 917 786 959 152 604 837 749 684 963 926 963 988 492 385 458 788 7 62 46 932 996 787 634 34 616 71 128 686 578 923 532 933 545 100 224 895 595 342 933 934 797 120 565 495 884 237 648 843 599 157 843 192 279 301 649 382 881 667 178 126 746 44 601 22 52 769 708 991 83 447 786 525 168 328 922 153 367 22 689 834 774 93 110 547 597 644 726 237 20 370 573 391 225 750 897 956 839 951 455 8 509 746 338 576 276 277 341 274 891 723 53 966 271 50 990 493 823 833 306 619 461 768 832 736 759 920 451 549 833 911 123 907 225 252 179 177 272 747 859
- Should one choose sequential search over binary? I'm curious about the benefits and drawbacks.Which of the following statements are correct? (Select all that applies.) Group of answer choices a) Selection-sort runs in O(n^2) time. b) Insertion-sort runs in O(n^2) time. c) Heap-sort runs in O(nlogn) time.There is an array with the original content as follows61,12,95,89,65,23,45,78,57,33Now execute Insertion sort, from small to large, please write the contents of the array after Pass 3