Design an algorithm which generates even numbers between 1000 and 2000 and then prints them in the standard output. It should also prints total sum
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- Write an algorithm that will take 3 integers as input and find the GCD.This problem compares the running times of the following two algorithms for multiplying:algorithm KindergartenAdd(a, b) pre-cond: a and b are integers. post-cond: Outputs a × b.Simplistic Algorithms with a Fixed Number of Integers (with C++) Write a program that takes three integers and outputs them in reverse order of how they were entered. For example, if the user enters 39, 51, 16 then the program should output 16, 51, 39.
- Glven an integer input n, write an algorithm in Coral to check if the number is a prime number. Put "Prime" to output if n is prime, and put "Not Prime" if it is not.a while condition for this algorithm that computes a total. double t = 0; while (____________) { double input = in.nextDouble(); t = t + input; }Design an algorithm for a computer program that finds the average of 3 input numbers entered by the user and prints “pass”, if average is greater than or equal to 50, otherwise prints “fail”. At the end it must print computed average as well.
- Write an algorithm that asks the user to enter a positive integer n and prints the sum of the divisors of n.Write an algorithm to print the sum of the given series, take first 8 terms A=1! +2! +3! +4! +5! +... woth function using loopsHere is my question that my professor gave to me as a homework from my algorithm's class. Use asymptotic notations to describe the running times of the nested loops below. You may assume that n is a power of 2.
- Write an algorithm without loops that reads 5 distinct integers and displays the largest value. Assume the input values are distinct integers.Write an algorithm to count how many integers from 1 to n (where n is inputted by the user) are not perfect squares, perfect cubes, or perfect fifth powers.write a computer program that produces the desired output from the given input. Input: Two positive integers a and b with a > bOutput: gcd(a, b) usinga. the iterative version of the Euclidean algorithmb. a recursive version of the Euclidean algorithm