If a = 4q + r then what are the conditions for a and q. What are the values<br />
that r can take?
Answers
Answered by
25
Let "a" be any positive integer.
By Euclid's division lemma, a= bq + r 0 is less than or equal to r less than b.
here, b= 4 , a= 4q + r 0 0 is less than or equal to r less than 4 .
Possible Remainders = 0,1, 2 and 3
hence , a = 4q
a= 4q+1
a= 4q+2
a = 4q +3
By Euclid's division lemma, a= bq + r 0 is less than or equal to r less than b.
here, b= 4 , a= 4q + r 0 0 is less than or equal to r less than 4 .
Possible Remainders = 0,1, 2 and 3
hence , a = 4q
a= 4q+1
a= 4q+2
a = 4q +3
Answered by
5
Answer:
Let "a" be any positive integer.
By Euclid's division lemma, a= bq + r 0 is less than or equal to r less than b.
here, b= 4 , a= 4q + r 0 0 is less than or equal to r less than 4 .
Possible Remainders = 0,1, 2 and 3
hence , a = 4q
a= 4q+1
a= 4q+2
a = 4q +3
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