Construct an FSA for {0^m 1^n | m >= 0, n >= 1, m is
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Construct an FSA for {0^m 1^n | m >= 0, n >= 1, m is even, n is odd}
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- typedef struct { short data[4];} MatrixElement; void copy_matrix(MatrixElement m1[], MatrixElement m2[], int ROWS, int COLS) { int i, j, k; for (i = 0; i < ROWS; i++) { for (j = 0; j < COLS; j++) { for (k = 0; k < 4; k++) { m1[i*COLS+j].data[k] = m2[i*COLS+j].data[k]; } } }} void copy_matrix_transpose(MatrixElement m1[], MatrixElement m2[], int ROWS, int COLS) { int i, j, k; for (i = 0; i < ROWS; i++) { for (j = 0; j < COLS; j++) { for (k = 0; k < 4; k++) { m1[i*COLS+j].data[k] = m2[j*ROWS+i].data[k]; } } }} You can assume the following conditions: The matrix m1 is allocated at memory address 0, and matrix m2 immediately follows it. Indices i, j, and k are kept in registers. ROWS and COLS are constants. The cache is initially empty before the function call. The cache is write-back (i.e., only writes back to memory when a line is…Given the following definitions: U={a,b,c, d, e, f, g} A={a, c, e, g} B={a,b,c,d} find A n B105 106 107 108 109 110 111 112 113 114 115 116 117 118 119 120 121 40 M ㅏ void sequence::insert(const value_type& entry) if(used capacity) { resize((1.5* capacity) + 1); } if (current_index >= used) { current_index = 0; } for (int i = used; i > current_index; i--) { data[i] = data[i-1];
- Python Numpy function to complete: def t19(N, s, X, y): Inputs: N: An integer s: A floating-point number - x: A floating-point number - y: A floating-point number Returns: A numpy array I of shape (N, N) such that I[i, j] exp(-||(j, i) –- (x, y)||^2 / s^2) Par: 3 lines Instructor: 2 lines return NoneIn c programming without pointer and function Problem Statement A matrix is a 2D array of numbers arranged in rows and columns. We give you a Matrix of N rows and M columns. Now your task is to do this operation on this matrix: If the value matches with the current row and column number then add 3 with the value. If the value matches with only the current row number then add 2 with the value. If the value matches with only the current column number then add 1 with the value. Input Format The first line contains N is the number of rows in this matrix and M is the number of columns in this matrix The second line contains a 2D array Arr[i][j]. Constraints 1 <= N, M <= 10 0 <= Arr[i][j] <= 100 Output Format Print the matrix after the operation is done. Sample Input 0 3 31 1 11 1 11 1 1 Sample Output 0 4 3 3 2 1 1 2 1 1if A=[1 10 30 ; 5 -13] choose the correct code to get the matrix B = [110 30 ; 5 -13] B=A(2,:) B=A' None of above B=A(;,2)
- True or False. (A—B)(A+B) = A^2 —B^2Write a function in C swapRows(): which takes two 4x4 array as an argument and swap the values of its even rows with odd rows . Expected input: 5 2 3 1 4 8 9 0 -1 3 8 -2 99 102 33 56 Expected Output: 4 8 9 0 5 2 3 1 99 102 33 56 -1 3 8 -2Figure 2 void sort_Algo (int anArray[], int n) { int i, j, idx; for (i = 0; i anArray[ idx ]) idx = j; Swap (anArray[ idx ], anArray[ i ]); } } int main() { const int n = 8; int anArray[n] { -9, 14, 52, 106, 22, -1, 99}; sort_Algo(anArray, n); } Name the sorting algorithm exercised by the sort_Algo() function. * Your answer Determine if anArray[] is to be sorted into ascending, or descending order. Your answer Trace the sorting algorithm in Figure 2 as it sorts anArray[]. (Answer the question according to the format, eg. Pass 0:3, 3, 3; Pass 1: 3, 3, 3; Pass2: 3, 3, 3;) * Your answer
- if A=[1 10 30 ; 5 -1 3] choose the correct code to get the matrix B =[10 ;-1]: None of above B=A(1,:) B=A(:,2) O B=A(2,:)In PYTHON Define a vector of integers with 5 elements Write the following functions - vector_sum Givenavector,returns the sum of all its elements - vector_prod Givenavector,returns the product of all its elements - vector_max Givenavector,returns the max value among all its elements - vector_min Givenavector,returns the min value among all its elementsUsing C Language Define a struct student that stores the information about a student (name, age, GPA, semester). Write a function that accepts an array of students and returns the number of students with GPA greater than or equal 3.4.