If a=bq+r where a=75, b=8 then q,r respectively --
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Given : a=bq+r where a=75, b=8
To Find : q,r
Solution:
Euclid's Division Lemma states that,
if two positive integers “a” and “b”,
then there exists unique integers “q” and “r”
such that which satisfies the condition
a = bq + r where 0 ≤ r < b.
a=bq+r
a= Dividend,
b= Divisor,
q= quotient
r = remainder
a = bq + r
a = 75
b = 8
75 = 8 * 9 + 3
a = bq + r
=> q = 9
r = 3
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