Every pair of positive integers a and b there exist a unique pair of w

1.	Every pair of positive integers a and b there exist a unique pair of whole numbers q and r such that a=bq+r give examples of a and b wherever possible satisfying. a r=0 b q=0 c r>b d If a<b what can be said about q and r.
Answer» Every pair of positive integers a and b there exist a unique pair of whole numbers q and r such that a=bq+r give examples of a and b wherever possible satisfying. a r=0 b q=0 c r>b d If a<b what can be said about q and r.

Every pair of positive integers a and b there exist a unique pair of whole numbers q and r such that a=bq+r give examples of a and b wherever possible satisfying. a r=0 b q=0 c r>b d If a<b what can be said about q and r.

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Every pair of positive integers a and b there exist a unique pair of whole numbers q and r such that a=bq+r give examples of a and b wherever possible satisfying.

a r=0

b q=0

c r>b

d If a<b what can be said about q and r.

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Every pair of positive integers a and b there exist a unique pair of whole numbers q and r such that a=bq+r give examples of a and b wherever possible satisfying. a r=0 b q=0 c r&gt;b d If a&lt;b what can be said about q and r.

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Every pair of positive integers a and b there exist a unique pair of whole numbers q and r such that a=bq+r give examples of a and b wherever possible satisfying. a r=0 b q=0 c r>b d If a<b what can be said about q and r.