1, 2, 5, 10. The probability of choosing a(ny) 1 from the set is 0.17, the probability of choosing a(ny) 2 from the set is 0.24, The probability of choosing a(ny) 5 from the set is 0.18. What is the probability of choosing a(ny) 10 from the set? Your answer can only be a probability, which is a real number (including decimal point) between 0 and 1, and no other characters, punctuation, le
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- As an investor, I always check the stock market in order to find good companies to invest in. Recently, I found that the best companies to invest in, are the ones that have largest sum formed by a strictly increasing set of numbers (a set where the next element is always greater than the current element). But before I invest, I need to know the position of the first element of the consecutive increasing numbers. Help me so we can start investing already! Note: If it is already the last element of the row in the array, the next element is the first element of the next row, if there exists a next row. Input 1. Number of rows Description This is the number of rows of the multidimensional array. 2. Number of columns Description This is the number of columns of the multidimensional array. 3. Elements of the multidimensional array Output The first line will contain a message prompt to input the number of rows. The second line will contain a message prompt to input the…Bus timetables specify to the second the exact arrival and departure time of each bus on each stop. You need to pay for the full fare of every bus you ride and different bus lines charge different fees , but they are flat fees (independent of distance travelled on the line) A travel plan is a sequence of stop-time pairs where stop is a location of a bus stop and time is when we arrive at that stop. The plan is feasible if for any two consecutive pairs (a, t) and (b, t′) in the plan there exists a bus that departs after t and arrives at b at exactly t′. That is, a travel plan does not allow us to walk between stops. Assuming that no two buses arrive at the same time at the same stop, a feasible plan uniquely identifies the bus lines that we need to take to realize the plan. The cost of the plan is the sum of the fares we need to pay. Your task is to design an efficient algorithm that given a departure time t, an arrival time t′, an origin stop a and a destination stop b, finds the…6. The Jaccard coefficient between two sets {a, b, c, d, e, f, g} and {a, b, g, h, i, j} is: Group of answer choices 0.2 0.3 0.4 0.5
- Step 1. Intersection over Union # def intersection_over_union(dt_bbox, gt_bbox): ---> return iou Step 2. Evaluate Sample We now have to evaluate the predictions of the model. To do this, we will write a function that will do the following: Take model predictions and ground truth bounding boxes and labels as inputs. For each bounding box from the prediction, find the closest bounding box among the answers. For each found pair of bounding boxes, check whether the IoU is greater than a certain threshold iou_threshold. If the IoU exceeds the threshold, then we consider this answer as True Positive. Remove a matched bounding box from the evaluation. For each predicted bounding box, return the detection score and whether we were able to match it or not. def evaluate_sample(target_pred, target_true, iou_threshold=0.5): # ground truth gt_bboxes = target_true['boxes'].numpy() gt_labels = target_true['labels'].numpy() # predictions dt_bboxes =…Correct answer will be upvoted else Multiple Downvoted. Computer science. player begins the game from the 1-st stage and should beat the stages in expanding request of the stage number. The player dominates the match in the wake of beating the n-th stage. There is all things considered one designated spot on each stage, and there is consistently a designated spot on the 1-st stage. Toward the start of the game, just the designated spot on the 1-st stage is initiated, and any remaining designated spots are deactivated. At the point when the player gets to the I-th stage that has a designated spot, that designated spot is initiated. For each attempt of a phase, the player can either beat the stage or bomb the stage. On the off chance that they beat the I-th stage, the player is moved to the i+1-st stage. On the off chance that they bomb the I-th stage, the player is moved to the latest designated spot they actuated, and they need to beat the stages after that designated spot once…There are 2016 passengers about to board a plane, numbered 1 through 2016 in that order. Each passenger is assigned to a seat equal to his or her own number. However, the first passenger disregards instructions and instead of sitting in seat number 1, chooses and sits down in a randomly chosen seat. Each subsequent passenger acts according to the following scheme: if their assigned seat is available, they will sit there; otherwise, they will pick at random from the remaining available seats and sit there. What is the probability that the 1512th passenger ends up sitting in their assigned seat? A. 1/2016 B. 1/2 C. 5/8 D. 3/4 E. None of the above
- In a candy store, there are N different types of candies available and the prices of all the N different types of candies are provided to you. You are now provided with an attractive offer. You can buy a single candy from the store and get at most K other candies ( all are different types ) for free. Now you have to answer two questions. Firstly, you have to find what is the minimum amount of money you have to spend to buy all the N different candies. Secondly, you have to find what is the maximum amount of money you have to spend to buy all the N different candies. In both the cases you must utilize the offer i.e. you buy one candy and get K other candies for free. Example 1: Input: N = 4 K = 2 %3D candies[] = {3 2 1 4} Output: 3 7Correct answer will be upvoted else downvoted. Computer science. street is developed as follows: the main line comprises of 1 tile; then, at that point, a1 lines follow; every one of these lines contains 1 tile more noteworthy than the past line; then, at that point, b1 columns follow; every one of these lines contains 1 tile not exactly the past line; then, at that point, a2 columns follow; every one of these lines contains 1 tile more noteworthy than the past line; then, at that point, b2 lines follow; every one of these columns contains 1 tile not exactly the past line; ... then, at that point, a lines follow; every one of these columns contains 1 tile more prominent than the past line; then, at that point, bn columns follow; every one of these lines contains 1 tile not exactly the past line. You start from the main tile in the primary line and need to arrive at the last line (any tile of it). From your present tile, you can move to any tile in the…Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. You are given a variety of n integers a1, a2, ..., an, and a set b of k unmistakable integers from 1 to n. In one activity, you might pick two integers I and x (1≤i≤n, x can be any integer) and allocate ai:=x. This activity should be possible provided that I doesn't have a place with the set b. Compute the base number of tasks you ought to perform so the cluster an is expanding (that is, a1<a2<a3<⋯<an), or report that it is inconceivable. Input The principal line contains two integers n and k (1≤n≤5⋅105, 0≤k≤n) — the size of the exhibit an and the set b, individually. The subsequent line contains n integers a1, a2, ..., an (1≤ai≤109). Then, at that point, if k≠0, the third line follows, containing k integers b1, b2, ..., bk (1≤b1<b2<⋯<bk≤n). On the off chance that k=0, this line is skipped. Output In case it is difficult to make the exhibit…
- Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. The new scholarly year has begun, and Berland's college has n first-year understudies. They are separated into k scholarly gatherings, in any case, a portion of the gatherings may be vacant. Among the understudies, there are m sets of associates, and every colleague pair may be both in a typical gathering or be in two unique gatherings. Alice is the custodian of the primary years, she needs to have an engaging game to make everybody know one another. To do that, she will choose two unique scholastic gatherings and afterward partition the understudies of those gatherings into two groups. The game requires that there are no colleague sets inside every one of the groups. Alice thinks about the number of sets of gatherings she can choose, with the end goal that it'll be feasible to play a game after that. All understudies of the two chose bunches should participate in the game.…Suppose the game is programmed so that the computer uses a binary search strat- egy for making its guesses. What is the maximum number of guesses the com- puter could make before guessing the user's number? (A) 50 (B) 25 (C) 10 (D) 7 (E) 6Correct answer will be upvoted else downvoted. Computer science. example of a chainword is the accompanying triple: a line of m lowercase Latin letters; the main clue: an arrangement of fragments with the end goal that the letters that compare to each portion spell a word from the word reference; the subsequent clue: one more succession of portions with the end goal that the letters that relate to each section spell a word from the word reference. Note that the successions of portions don't really need to be unmistakable. Two occasions of chainwords are considered unique on the off chance that they have various strings, diverse first clues or distinctive second clues. Count the number of various examples of chainwords. Since the number may be really huge, output it modulo 998244353. Input The primary line contains two integers n and m (1≤n≤8, 1≤m≤109) — the number of words in the word reference and the number of letter cells. Every one of the following n…