| Column I | Column II |
|---|
| (a) limx→0ex2−ex+x1−cos2x equals | (p) 1 |
| (b) If limx→0+((3/x)−1(3/x)+1)1/x can be expressed as ep/q, where p and q are relatively prime, then p+q equals | (q) 2 |
| (c) limx→0x5tan3x−tan(x3) equals | (r) 4 |
| (d) limx→0x2+2sinx+1−sin2x−x+1x+2sinx equals | (s) 5 |