prove that 2 k + 7 is an odd integer where K is any Integer
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Answered by
0
Step-by-step explanation:
first put some odd value on the place of k such as we put 1 in the place of k then the ans. will be 2+7 --9 okk thats mean if we put any integer in the place of k then the ans.will be odd
Answered by
3
We know that ,
The integer which are all divisible by 2 are an even numbers.
2k is divisible by 2.
while , 7 can be written as (2×3) + 1
(2×3) is divisible by 2.
and we know 1 is odd number.
so from that we conclude,
2k + (2×3) + 1
2(k+3) + 1
even + 1 is odd integer.
so 2k+7 is odd integer.
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