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Mathematics 16 Online
OpenStudy (goformit100):

Write whether every positive integer can be of the form 4q+ 2, where q is an integer. Justify your answer.

OpenStudy (primeralph):

4q + 2 is divisible by 2; which does not justify odd numbers.

OpenStudy (anonymous):

Factor the expression to get:\[\bf 4q+2=2(2q+1)\]Since 'q' is an integer, then by the axiom that the sum of integers is also an integer we know that \(\bf 2q+1\) must then also be an integer. Any integer multiplied by 2 will be even, hence the expression does not result in odd integers. Therefore, not every integer (odd integers in this case), can be represented by the expression 4q+2.

OpenStudy (anonymous):

@goformit100

OpenStudy (goformit100):

ok

OpenStudy (primeralph):

More like "Thank you"?

OpenStudy (anonymous):

more like medal?

OpenStudy (anonymous):

we'll just give each other a medal. goformit is mean.

OpenStudy (anonymous):

no i dont like u anymore.

OpenStudy (goformit100):

Thank you @genius12

OpenStudy (anonymous):

you must say sorry 200 times.

OpenStudy (goformit100):

MOD I am sorry for the SPAM, and Thank you for reply.

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