Find the first four terms of the sequence given below. a = [n/2] + [n/2] n
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- Ex: Find the intersection of FA2 and FA3. Generate the RE. I tried to make the table according to the given question but it is wrong, what did I do wrong can somebody explain this to me?Let L = {w = [a, b}*: every a in w is immediately followed by at least one b}.link to MINST code: https://www.dropbox.com/s/i21pedejv0sknnq/MINST.pdf?dl=0 1) Add a confusion matrix to the MNIST code example from the link provided. Set the epochs parameter to 5. Explain which entry of the matrix yields the number of ones (the number 1) that are falsely recognized as eights (the number 8). (If you use indices in your explanation, use the Python index notation, i.e., start at zero.) Run your code a few times. Is the confusion matrix always the same? Briefly explain.
- Function Name: odd_even_diagParameters: a 2D list (list of lists)Returns: list of lists Description: Given a 2-dimensional matrix (list of lists) with any size (n*n), modify it according to the following rules: Find the sum of the main diagonal. If the sum is an odd number, change all the values of the given matrix (except the main diagonal) to 0. If the sum is an even number, change all the values of the given matrix (except the main diagonal) to 1. Return the resulting matrix. Example 1:If argument is: [[1, 2], [4, 3]] odd_even_diag should return: [[1, 1], [1, 3]] because the sum 1 + 3 is even. Example 2:If argument is: [[1, 2, 3], [4, 5, 6], [7, 8, 9]] odd_even_diag should return: [[1, 0, 0], [0, 5, 0], [0, 0, 9]] because the sum 1 + 5 + 9 is odd."Aulsillg äujill öjlis * الفصول الدراسية حمد ICT e-Learning Portal Courses - Reports e-Services - Academic Departments 15 ETC- CIMS - Consider the following code and complete the tracing table given below the code. ut of sum = 2 for i in range(3): sum = sum + i*i estion for i in range(1,4): sum = sum - i print(sum+i) Initial Value of sum = 2 Luuns Final OutputEach time you enter a guess, the program will tell you whether the secret word is alphabetically before your guess, alphabetically after your guess, or exactly matches your guess. Each secret word is randomly chosen from a dictionary with exactly 267, 751 words. Let T(n) be the maximum number of guesses required to correctly identify a secret word that is randomly chosen from a dictionary with exactly n words. Determine a recurrence relation for T(n), explain why the recurrence relation is true, and then apply the Master Theorem to show that T (n) = Θ(log n).
- Recamán's sequencedef recaman(n):Compute and return the first n terms of the Recamán's sequence, starting from the term a1 = 1. n Expected result 10 [1, 3, 6, 2, 7, 13, 20, 12, 21, 11] 1000000 (a list of million elements whose last five elements are [2057162,1057165, 2057163, 1057164, 2057164] )Write a function that takes a matrix of order 3 and prints the transpose of it. The transpose should be stored in a different matrix.Test the function in main().For example:Matrix =1 2 34 5 67 8 9Transpose =1 4 72 5 83 6 9 write code for it in c++Regular expression to NFA to DFA conversion: Describes the process of taking a unique regular expression, converting that regular expression to an NFA, then converting the NFA into a DFA. Your regular expression must have at minimum two union, two concatenation, and two Kleene star operations. As followed, concatenations of single charaters can be condensed. Your regular expression cannot be a solved problem from any book. You should describe the regular expression with both processes to convert the regular expression to an NFA and the conversion of that NFA into a DFA.
- Find a (generating matrix) for the following code and find the parameters [n, k, d], code. C = {10101010, 1100, 11110000,01100110,00111100}t(1) = 5 , t(n) = t(n/2) substitution recurrence relation15. Code to Recurrence Relation What is the recurrence relation of the runtime of the following algorithm: T(n) represents the time it takes to complete func called with the parameter n value n. def func(n): if n == 0: return print(n) func(n//2) func(n//3) Pick ONE option T(n) = T(n-1) + T(n-2) + C; T(1) = C T(n) = T(n-2) + T(n-3) + C; T(1) = C T(n) = T(n/2) + T(n/3) + C; T(1) = C T(n) = T(n-5) + C; T(1) = C Clear Selection 81