find two consecutive even integers whose sum is 442.

unknown values: x,x+2

equation: x + (x+2) = 442

equation: x=2*k

answer: 220;222

what are four consecutive even integers whose sum is 188

unknown values: 2*k,2*k+2,2*k+4,2*k+6

equation: 2*k+2*k+2+2*k+4+2*k+6=188

answer: 44;46;48;50

The sum of four consecutive even integers is 220. Find all four numbers.

unknown values: 2*k, 2*k+2, 2*k+4, 2*k+6

equation: 2*k+2*k+2+2*k+4+2*k+6=220

answer: 52; 54; 56; 58

there are 3 consecutive positive odd integers. the difference between the squares of the largest and smallest is 9 less than the square of the middle integer. what are the three numbers?

unknown values: 2*k-1,2*k+1,2*k+3

equation: (2*k+3)^2-(2*k-1)^2=(2*k+1)^2-9

answer: 7;9;11

The product of which two consecutive even integers is 12 less than 6 times their sum?

unknown values: 2*k,2*k+2

equation: 2*k(2*k+2)=6(2*k+2*k+2)-12

answer: 0;2 or 10;12

The sum of two consecutive odd integers is -72 . What is the larger integer?

unknown values: 2*k+1

equation: (2*k-1)+(2*k+1)=-72

answer: -35

Two consecutive odd integers have a sum of 48. What is the largest of the two integers?

unknown values: 2*n+3

equation: (2*n+1)+(2*n+3) = 48

answer: 25

How do i solve two consecutive odd integers such that their product is 15 more than three times their sum?

unknown values: 2*x-1,2*x+1

equation: (2*x-1)(2*x+1) = 3[4*x] + 15

answer: 7;9 or -3;-1

The sum of the larger of two consecutive numbers and five times the smaller one is 187. What is the smallest of the integers?

unknown values: x

equation: (x+1) + 5*x = 187

answer: 31

An odd number when added to its squares equals to 182. find the odd number

unknown values: 2*k-1

equation: (2*k-1)+(2*k-1)^2=182

answer: 13