Project Euler Problem 8 asks us to find the thirteen adjacent digits in a 1000-digit number that have the greatest product. It's a straightforward problem that tests our ability to work with strings, iteration, and basic arithmetic operations. The Problem Given a 1000-digit number, we need to: Extract every possible sequence of 13 consecutive digits Calculate the product of each sequence Return the maximum product found The Solution Here's my Python solution: python products

Project Euler Problem 27 asks us to find coefficients a  and b  for the quadratic expression n² + an + b that produces the maximum number of consecutive primes for n = 0, 1, 2, ... The Problem Euler discovered the remarkable quadratic formula n² + n + 41, which produces 40 primes for consecutive integer values starting from n = 0. The challenge is to find the product of coefficients a  and b  for the quadratic that produces the maximum number of primes, with -1000 < a < 1000

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Project Euler is a series of mathematical questions that need the accompaniment of computer programming to solve. It is permissible to share the solution to the first 100 questions but none thereafter. The first question asks for the sum of the numbers which are divisible by 3 or 5 under 1000. The code solution is here (in python): list_x = list(range(1,1000)) list_new = [] #print(list_x) for integer in list_x: if integer % 5 == 0 or integer % 3 == 0: list_new.append(inte