Question

For any integer a and 2 there exist unique integers q and r such tha a=2q+r then valur of r

Answer 1

Answer:

r = 0 and 1

The value of 'r' should always be greater than or equal to zero less than 'b'.

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Answer 2

The value of r are 0 and 1

Step-by-step explanation:

Given:Any integer a and 2

$a=2q+r$

Euclid algorithm

$a=bq+r$

Where $0\leq r<b$

b=Divisor

a=Dividend

q=Quotient

r=Remainder

By using Euclid algorithm

$0\leq r<2$

Possible value of r are 0 and 1.

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