The correct option is A 3
Given, 3−x(1−x)2
=(3−x)(1−x)−2
=(3−x)(1+2x+3x2+4x3+.....rxr−1+(r+1)xr+....)
So, the xr term for the given expansion is sum of two terms.
Coefficient of xr is 3(r+1)−r
⇒3r+3−r=10
⇒r=72
r cannot be fractional. It should be a whole number.
So r=3