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If you call the first of the two "n", the second must be "n+2", so you need to solve:n + (n + 2) = 176

Or you can do some trial and error.

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One possible set is {15, 17, ... , 29}

87 and 89

Q: What are the consecutive odd integers whose sum is 176?

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

87 and 89.

There are no three consecutive odd integers who's sum equals 13.

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

The two consecutive, odd integers whose product equals 143 are 11 and 13.

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

87 and 89.

87 and 89

87 and 89.

The numbers are 87 and 89.The integers are 87 and 89.

There are no three consecutive odd integers who's sum equals 13.

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

The two consecutive, odd integers whose product equals 143 are 11 and 13.

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

First of all, the sum of 3 odd numbers always equals an odd number and 176 is even so this is NOT possible.If you did not know this you could let n be the first odd number, n+2 is the next and n+4 is the third.Add them up and we have n+n+2+n+4=176 or3n+6=176 so3n=170Now you see that 170 is NOT divisible by 3 so ONCE again you see that there is NO solution to this problem. That is to say, there are NOT 3 odd consecutive integers whose sum is 176.

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

The sum of any three consecutive odd integers is going to give an odd result. It is impossible for the sum of an odd number of odd integers to equal an even number.