At the end of the array, you can only achieve xor of any subarray of the original array.

Now, we maintain a boolean array $$$b$$$ where $$$b_i$$$ is $$$1$$$ if there is some $$$j$$$ such that $$$a_1 \oplus a_2 \oplus \cdots \oplus a_j = i$$$. Initially, $$$b$$$ is all $$$0$$$. We loop $$$j$$$ from $$$1$$$ to $$$n$$$ and check for each $$$k$$$ if $$$b_k=1$$$. If it is, then there is some position $$$p < j$$$ such that $$$a_1 \oplus a_2 \oplus \cdots \oplus a_p = k$$$. If we take xor of range from $$$(p,j]$$$, then it will be $$$k \oplus a_1 \oplus a_2 \oplus \cdots \oplus a_j$$$ (as $$$a_1 \oplus a_2 \oplus \cdots \oplus a_p$$$ gets cancelled). This $$$a_1 \oplus a_2 \oplus \cdots \oplus a_j$$$ can be stored as we loop ahead. We are looping all possible prefix xors and not all prefix positions because $$$n$$$ is large.

Time Complexity — $$$O(n \cdot 2^8)$$$.