show that any positive integer is of the form3q, 3q+1, 3q+2
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Answered by
2
Hey.... I think this can be ur answer dear!!
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Let a be any positive integer an b be 3
So,
a = bq +r
Where r is bigger than or equal to 0
And smaller than b
So,
a=3q , 3q +1 and 3q+2....
So,any positive integer is of the form 3q, 3q+1, 3q+2...
Hence proved
______________________________
Hope it helps you dear ☺️☺️
______________________________
Let a be any positive integer an b be 3
So,
a = bq +r
Where r is bigger than or equal to 0
And smaller than b
So,
a=3q , 3q +1 and 3q+2....
So,any positive integer is of the form 3q, 3q+1, 3q+2...
Hence proved
______________________________
Hope it helps you dear ☺️☺️
mahadani:
thank u so much...just wanted to know...let q be (-2)...then how can 3q be a positive integer??
Answered by
0
Hi!!!!!!!
Let a be any positive integer and b=3
Since 0<r<3, the possible remainders are 0,1 and 2.
Then, by Euclid's algorithm a can be 3q or 3q+1 or 3q+2
Hope it hlpzzz.....
FOLLOW ME!!!!!
Let a be any positive integer and b=3
Since 0<r<3, the possible remainders are 0,1 and 2.
Then, by Euclid's algorithm a can be 3q or 3q+1 or 3q+2
Hope it hlpzzz.....
FOLLOW ME!!!!!
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