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- (Numerical) Using the srand() and rand() C++ library functions, fill an array of 1000 floating-point numbers with random numbers that have been scaled to the range 1 to 100. Then determine and display the number of random numbers having values between 1 and 50 and the number having values greater than 50. What do you expect the output counts to be?c programming - solve with function please Code The function named "odd_ even" to find out whether the integer sent into it is odd or even and prints to the screen.Q2: b- Write a program that uses a function to find and return the maximum number between N numbers.
- 2- Write a pyhton function that prompts the user to input three integers and prints the sum of those numbers.Q 1: Write a program in C to check a given number is even or odd using the function. (no return value no arguments passed)python nMath: pentagonal numbers) A pentagonal number is defined as n(3n-1)/2 for n=1,2,..., and so on. So, the first few numbers are 1, 5, 12, 22, .... Write a function with the following header that returns a pentagonal number: def getPentagonalNumber(n): Write a test program that uses this function to display the first 100 pentagonal numbers with 10 numbers on each line.
- AsapAn integer is said to be prime if it’s divisible by only 1 and itself. For example, 2, 3,5 and 7 are prime, but 4, 6, 8 and 9 are not.a) Write a function that determines if a number is prime.b) Use this function in a program that determines and prints all the prime numbers between 1and 10,000. c languageQ1: Write a C++ program to read any integer number and determine if the number is not prime using function int prime(), the answer will be printed from the main function.
- C++ - No library functions like atoi Write a machine language program to input two one-digit numbers, add them, and output the one-digit sum. Submit your "machine code" followed by a 'zz.'Complete the C++ function given below: int evenDigits(int n){//returns the number of even digits in n}Q: Code using C++ You are given two integers, n and m. You want to make m equal to 0. You decide to keep repeating the following operation until m becomes 0: • Choose an integer r, uniformly at random from the range [1, n]. Set m equal to the remainder obtained on dividing it by r. That is, replace m with m%r, where % denotes the modulo operator. Find the expected number of operations after which m becomes 0. Let the answer P be equal to E = for some integers Pand Q such that gcd(P, Q) = 1. Output the value of PQ modulo 10° + 7, where Q' denotes the modular inverse of Q modulo 10° + 7. Input: 53 Output: 333333339