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- Give regular expressions for the i (a) {w : w contains at most two 1s} (b) {w : w contains at least two 1s} (c) {w: every odd position in w is 1} (d) {w : w contains an even number of 0s, orProgram in python There is function F. Give an integer n (n ≥ 2), consider the prime factorization n=p₁¹₁ p2²2- prr. Let g = gcd(k₁, k2..... k) and m₂ = k₁ / g. The function F is defined as: F(n) = P11 P22 Pr r Now, we have to summing up the value of this function for the first N natural numbers, we have w to evaluate the following expression for a given value of N: F(2) + F(3) + ... + F(N).As the above sum can be extremely large Example if F(125) = 5, thus the answer for this is by five more than for the previous one.Answer in python language only A very successful cinema director named "Chef" decided to solve the problem. When a customer wants to buy a ticket, the clerk at the ticket window asks the visitor if he or she needs a rest area, and if so, which one: left, right, or both. We know that in the audience they are expected to appear, their L needs a left-handed position, their R needs a right one, Z does not need a single one and B needs both. Your job is to count the number of people who can attend the show. In the theatre there are N rows with each M seat. There is only one lounge between the two adjacent seats. Seats at the beginning and end of the row have two armrests. Help him using the C++ programming language. Input 1 331209 Output: 8
- Overflows You have learned the concept of overflow (with say n! that overflows at 13! for integer) Now consider Fibonacci numbers this way: 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, etc. A Fibonacci sequence f(n) is of the form: f(1) = f(2) = 1, and f(n+2) = f(n) + f(n+1) for n >= 1. 6. Write a Java computer program that prints out Fibonacci numbers in a certain data type from f(1) until f(n) with n an integer you input from the keyboard. 7Program in python There is function F. Give an integer n (n ≥ 2), consider the prime factorization n=PI¹1 P2¹2 Prr Let g=gcd(k₁, k2.... kr) and m, = k₁/g The function F is defined as: F(n) = P11 P22- Pr Now, we have to summing up the value of this function for the first N natural numbers, we have w to evaluate the following expression for a given value of N. F(2) + F(3)+...+F(N). As the above sum can be extremely large Example if F(125)=5, thus the answer for this is by five more than for the previous one.Please write a set of code that runs in Python. The requirement is that all Pythagorean quadruples up to n can be generated.
- Write a program to compute reaction of steel cable (R) to temperature (T) using the following equation: R = 8.85 10-[1+ 6.5 10-3 (T - 237)]Write a Python code WITHOUT USING NUMPY to generate a random matrix A of size m x n with m >n and calculate its Frobenius norm, Il · IF . The entries of A must be of the form r.dddd (example 5.4316). The inputs are the positive integers m and n and the output should display the the dimensions and the calculated norm value. Deliverable(s) : The code with the desired input and output.Please do it in c++ as soon as possible. From the get go, Mr. Chanek has a grid an of size n×m Each phone (x,y) contains a number ax,y demonstrating the course of how the ball will move. ax,y=1 — the ball will move aside (the accompanying cell is (x,y+1)); ax,y=2 — the ball will move to the base (the accompanying cell is (x+1,y)); ax,y=3 — the ball will move aside (the accompanying cell is (x,y−1)). Each time a ball leaves a cell (x,y), the number ax,y will change to 2. Mr. Chanek will drop k balls progressively, each start from the primary line, and on the c1,c2,… ,ck-th (1≤ci≤m) segments. Choose in what segment each ball will end up in (position of the ball in the wake of leaving the grid). Input The chief line contains three whole numbers n, m, and k (1≤n,m≤1000, 1≤k≤105) — the size of the cross section and the amount of balls dropped by Mr. Chanek. The I-th of the accompanying n lines contains m numbers ai,1,ai,2,… ,ai,m (1≤ai,j≤3). It will satisfy ai,1≠3 and ai,m≠1. The…
- Write a Python program to generate data that uses the sum of a random variable (which has a Gaussian distribution) and a 4th-degree polynomial equation (3x4+x3+3x2+4x+5). Using least squares polynomial fit, curve the generated data using a model until your model can accurately predict all valuesWrite a program in python that solves the following exercise, need an explanation of the solution: Each new term in the Fibonacci sequence is generated by adding the previous two terms. By starting with 1 and 2, the first 10 terms will be: 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, ... By considering the terms in the Fibonacci sequence whose values do not exceed four million, find the sum of the even-valued terms.Write a java code segment to add two matrices A and B, and store the results in matrix C. C = A+B, that is C[i][j] = A[i][j] + B[i][j] The dimensions of both A and B are MxN. Both M and N are defined as constant (final) positive integers, and data types of both matrices are double as shown in the following code segment....double[][] A = new double[M][N];double[][] B = new double[M][N];. . . // code initialize both A and B/* insert your code here (you need to both define C and perform the sum that populates the values of C) */...