Given a link with a maximum transmission rate of $43\mathrm{.}6$ Mbps$.$ Only two computers, X and Y$,$ wish to transmit starting at time t $=0$ seconds. Computer X sends fileX $(19$ MiB$)$ and computer Y sends fileY $(481$ KiB$),$ both starting at time t $=0.$

$*$ Statistical multiplexing is used, with details as follows

$-$ Packet Payload Size $=1000$ Bytes

$-$ Packet Header Size $=24$ Bytes $($overhead$)$

$*$ Ignore Processing and Queueing delays

$*$ Assume partial packets $($packets consisting of less than $1000$ Bytes of data$)$ are padded so that they are the same size as full packets.

$*$ Assume continuous alternating$-$packet transmission.

$*$ Computer X gets the transmission medium first.

At what time $($t $=?)$ would FileX finish transmitting?

Give answer in seconds, without units, and round to two decimal places $($e$.$g$.$ for an answer of $12\mathrm{.}4567$ seconds you would enter $"12\mathrm{.}46"$ without the quotes$)$