Divide. Write the quotient and the remainder.
21m2 ÷ 7m
Therefore, quotient = 3m, remainder = 0.
Divide. Write the quotient and the remainder.
40a3 ÷ (-10a)
Therefore, quotient = -4a2, remainder = 0.
Divide. Write the quotient and the remainder.
(-48p4) ÷ (-9p2)
Therefore, quotientremainder
Divide. Write the quotient and the remainder.
40m5 ÷ 30m3
Therefore, quotient, remainder
Divide. Write the quotient and the remainder.
(5x3 - 3x2) ÷ x2
Therefore, quotient = 5x – 3, remainder = 0.
Divide. Write the quotient and the remainder.
(8p3 - 4p2) ÷ 2p2
Therefore, quotient = 4p – 2 , remainder = 0.
Divide. Write the quotient and the remainder.
(2y3 + 4y2 + 3) ÷ 2y2
Therefore, quotient = y + 2, remainder = 3.
Divide. Write the quotient and the remainder.
(21x4 - 14x2 + 7x) ÷ 7x3
Therefore, quotient = 3x, remainder = -14x2 + 7x.
Divide. Write the quotient and the remainder.
(6x5 - 4x4 + 8x3 + 2x2) ÷ 2x2
Therefore, quotient = 3x3 – 2x2 + 4x + 1, remainder = 0.
Divide. Write the quotient and the remainder.
(25m4 - 15m3 + 10m + 8) ÷ 5m3
Therefore, quotient = 5m – 3 , remainder = 10m + 8.
Divide and write the quotient and the remainder.
(y2 + 10y + 24) ÷ (y + 4)
Therefore, quotient = y + 6 , remainder = 0.
Divide and write the quotient and the remainder.
(p2 + 7p - 5) ÷ (p + 3)
Therefore, quotient = p + 4 , remainder = -17.
Divide and write the quotient and the remainder.
(3x + 2x2 + 4x3) ÷ (x - 4)
Therefore, quotient = 4x2 + 18x + 75, remainder = 300.
Divide and write the quotient and the remainder.
(2m3 + m2 + m + 9) ÷ (2m - 1)
Therefore, quotient = m2 + m + 1, remainder = 10.
Divide and write the quotient and the remainder.
(3x - 3x2 - 12 + x4 + x3) ÷ (2 + x2)
Rearranging the terms we get,
Therefore, quotient = x2 + x – 5, remainder = x – 2
Divide and write the quotient and the remainder.
(6*)(a4 - a3 + a2 - a + 1) ÷ (a3 - 2)
Rearranging the terms we get,
Therefore, quotient = a – 1, remainder = a2 + a – 1
Divide and write the quotient and the remainder.
(7*)(4x4 - 5x3 - 7x + 1) ÷ (4x - 1)
Factorising the numerator we get,
Therefore, quotientremainder