For positive integers a and b, there exist unique integers q and r satisfying a = bq + r, where
$0 \leq r$ $b$ .

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Solution

The correct option is B $<$
Euclid division lemma says that for positive integers a and b, there exist unique integers q and r satisfying a = bq + r, where
$0 \leq r < b .$

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Similar questions

Q. For positive integers a and b, there exist unique integers q and r satisfying a = bq + r, where

0 \leq r

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Q. For positive integers a and b, there exist unique integers q and r satisfying a = bq + r, where

0 \leq r

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Euclid’s division lemma states “Given positive integers a and b, there exist unique integers q and r satisfying $a = b q + r$ ".
Which of the following is true for r?

Given positive integers a and b, there exist unique integers q and r satisfying a = bq + r ; $0 \leq r < b$

Q. Given positive integers a and b. there exist inique integers q and r satisfying a=bq+r,

0 \leq r < b

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For positive integers a and b, there exist unique integers q and r satisfying a = bq + r, where 0≤r b.

The correct option is B <Euclid division lemma says that for positive integers a and b, there exist unique integers q and r satisfying a = bq + r, where 0≤r<b.

For positive integers a and b, there exist unique integers q and r satisfying a = bq + r, where
$0 \leq r$ $b$ .

The correct option is B $<$
Euclid division lemma says that for positive integers a and b, there exist unique integers q and r satisfying a = bq + r, where
$0 \leq r < b .$