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Title: Consecutive numbers Problem: The sum of five consecutive odd numbers is 3055. Find the least of these numbers. Plan to investigate and solve: I will solve an equation to find the least of five consecutive odd numbers whose sum is 3055. I will choose the variable x to represent the least number of the five numbers. My equation will be x + (x+2) + (x+4) + (x+6) + (x+8) = 3055. If x is a odd number , the next consecutive odd number must be two more than x. The third consecutive odd number must be four more than x. It will continue with that pattern. Steps for solving this equation: 1.) x +x+2 +x+4 + x+6 + x+8 = 3055 2.) 5x=3055-20 (group like terms) 3.) 5x=3035 (simplify) 4.) 5x\5=3035/5 (divide both sides by 5) 5.) x= 607 ( simplify) 607+ 609 + 611 + 613 + 615 = 3055. The least consecutive odd number is 607.