Please help on solving this if a is divided by b,b(# 0) is the divisor, q is quotient and r - Maths -

Question

Please help on solving this
if a is divided by
b,b(# 0) is the divisor,
q is quotient and r is remainder, then
a=bq+r, where
Option:
(A) 0 â‰¤ r â‰¤ b
(B) 0 â‰¥ r > b (C) 0 â‰¤ r
< b (D) 0 < r < b

Lalit Mehra · Accepted Answer

Dear Student!
Euclid's Division Lemma: Let a and b be any
two positive integers Then there exists unique integers q
and r such that
a = bq + r, where 0
â‰¤ r
< b
Cheers!

Please help on solving this if a is divided by b,b(# 0) is the divisor, q is quotient and r is remainder, then a=bq+r, where Option: (A) 0 ≤ r ≤ b (B) 0 ≥ r > b (C) 0 ≤ r < b (D) 0 < r < b

Please help on solving this

if a is divided by b,b(# 0) is the divisor, q is quotient and r is remainder, then a=bq+r, where

Option:

(A) 0 ≤ r ≤ b (B) 0 ≥ r > b (C) 0 ≤ r < b (D) 0 < r < b