Pattern: n² + 1. For n=2: 2²+1=5. For n=4: 4²+1=17≈18 (approximation). For n=6: 6²+1=37≈39. Following the pattern n²+1 exactly for n=10: 10²+1=101. However, the options suggest a different pattern: n×(n+1)/2 + n, or perhaps n² + n/2 for odd n. Let me reconsider: 2×2.5=5, 4×4.5=18, 6×6.5=39, 10×10.5=105. The pattern is n×(n+0.5).