Find the quotient and the remainder when each of the following numbers is divided by 304.

128, 636, 785, 1038, 2236, 8858.

We know If s → (q, r) denotes the quotient q and r denotes the remainder r

Then s = ( b × q ) + r where s and b > 0 and 0 ≤ r < b

When s is divided by 304 then

(i) s = 128

here 128 = 304 × 0 + 128

quotient = 0 and r = 128

(ii) s = 636

636 = 304 × 2 + 28

Here the quotient = 2 and r = 28

(iii) s = 785

785 = 304 × 2 + 177

Here quotient = 2 and r = 177

(iv) s = 1038

1038 = 304 × 3 +126

Here quotient = 3 and r = 126

(v) s = 2236

2236 = 304 × 7 + 108

Here the quotient = 7 and r = 108

(vi) s = 8858

8858 = 304 × 29 + 42