The pattern is $x_n = (x_{n-1} \times x_{n-2})^2$. $1 \times 2 = 2, 2^2 = 4$ (missing in sequence?), or more likely $x_n = (x_{n-1} \times x_{n-2}) \times \text{multiplier}$. However, the standard logic for this specific sequence is $1 \times 2 = 2$, $2 \times 8 = 16$, $8 \times 144 = 1152$. The actual logic is $(1 \times 2)^2 = 4$, $(2 \times 4)^2 = 64$. Given the options, $144 \times 288$ or similar growth leads to 41472.