prove that the product of two consecutive positive integer is divisible by 2
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Answered by
2
Answer:
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Step-by-step explanation:
By Euclid's division lemma,
a=bq+r
Any integer can be 2q+1 or 2q
Let the integer be 2q
So, 2q*2q+1
= 2m
Let the integer be 2q+1
So, 2q+1*2(q+1)
=2(q+1*2q+1)
=2m
Hence proved
Answered by
1
Hello buddy
Given :
Consider two numbers as X and X+1
To prove : their product is divisible by 2
Proof : X=2, X+1=3
=2*3
=6
Hence proved
I hope it helped you dude
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