Suppose that there are N packets in the queue of a router, numbered $1$ to N$,$ witSuppose that there are $N$ packets in the queue of a router, numbered $1$

to $N,$ with the packet at the head of the queue labeled as Packet $1$ and

the packet at the end of the queue labeled as Packet $N.$ Suppose that

every odd numbered packet is composed of $L-M$ bits and that every even

numbered packet is composed of $L+M$ bits, where $L$ and $M$ are both

positive integers with $)1$h the packet at the head of the queue labeled as Packet $1$ and the packet at the end of the queue labeled as Packet N$.$ Suppose that every odd numbered packet is composed of L$-$M bits and that every even numbered packet is composed of L$+$M bits, where L and M are both positive integers with M