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Q: Is it possible for four consecutive integers whose sum is an odd integer?

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No possible solution.The sum of any two odd integers is an even integer.

17 (odd integer) + 19 (odd integer) = 36 17 and 19 are consecutive odd integers.

The integers are -11 and -10.

The integers are 20 and 22.

That can never happen, and there's no solution.

no solution. If you solve for x (where x is the first integer) the answer is a fraction, which is not an integer.

No. There is no set of three consecutive even integers with a sum of 40.

There is no set of three consecutive odd or even integers whose sum is negative 31.

The consecutive integers whose sum is 51 are 16, 17, and 18.

17 , 19 , 21 and 23 are the odd integers whose sum is 80 and the least integer is 17

find three consecutive integers whose sum is - 93

The two consecutive integers whose sum is 73 are 36 and 37.

Find 2 consecutive ODD integers whose sum is -88 ANSWER: -45, -43

18

There are two consecutive odd integers whose sum is 176. They are 87 and 89.

There are no two consecutive integers whose product is 421 - the product of 20 and 21 is 420.

There is no set of three consecutive integers whose sum is 71.

3 consecutive even integers whose sum is 396 are 130, 132 and 134.

The smallest of seven consecutive even integers whose sum is 700 is 94.

Middle integer must be a third of 93 so integers are 30, 31 and 32.

They are odd consecutive integers: 21, 23, 25 and 27.

The two even consecutive integers are: 62+64 = 126

The integers are 49 and 50.

The integers are 39 and 40.

That's not possible. Adding two odd integers, the result will always be even.