If dividend = x4+x3−2x2+x+1, divisor =x−1 and remainder = 2. Find the quotient q(x)
Given x4+x3−2x2+x+1 = (x−1)q(x)+2
x3+2x2+1x−1x4+x3−2x2+x+1x4−x3––––––––22x3−2x2+x−12x3−2x2–––––––––––x−1x−1––––––0
Therefore, the quotient q(x) = x3+2x2+1
If the dividend = x4+x3−2x2+x+1,divisor = x−1 and remainder = 2,then find the quotient q(x).
When x4+x3−2x2+x+1 is divided by x-1, the remainder is 2 and the quotient is q(x). Find q(x).
If dividend = x4+x3−2x2+x+1 and divisor = (x−1), find the quotient, q(x) and remainder r(x).