Let "a" be any positive integer is divided by "5" then the quotient is

1.	Let "a" be any positive integer is divided by "5" then the quotient is "q" and the remainder is "r" can be written as
Answer» Answer: a = 5q+R Step-by-step explanation: According to Euclid's Division Lemma if we have TWO positive INTEGERS a and b, then there exist unique integers q and r which SATISFIES the condition a = bq + r. Here b is 5. So by Euclid's Division Lemma we get a = 5q+r. HOPE IT HELPS PLEASE MARK AS BRAINLIEST

Let "a" be any positive integer is divided by "5" then the quotient is "q" and the remainder is "r" can be written as

Answer»

Answer:

a = 5q+R

Step-by-step explanation:

According to Euclid's Division Lemma if we have TWO positive INTEGERS a and b, then there exist unique integers q and r which SATISFIES the condition a = bq + r.

Here b is 5.

So by Euclid's Division Lemma we get a = 5q+r.

HOPE IT HELPS

PLEASE MARK AS BRAINLIEST

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Let "a" be any positive integer is divided by "5" then the quotient is "q" and the remainder is "r" can be written as ​

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Let "a" be any positive integer is divided by "5" then the quotient is "q" and the remainder is "r" can be written as