The system transfer function for an IIR digital filter is given by
$$
H(z)=\frac{0.1345-0.4593 z^{-1}+0.6565 z^{-2}-0.4593 z^{-3}+0.1345 z^{-4}}{1.0000-0.2188 z^{-1}+0.9438 z^{-2}+0.1229 z^{-3}+0.2819 z^{-4}} .
$$
The numbers in 32 bit IEEE format are represented in the form
$$
p=(1 . f)(-1)^s\left(2^{e-127}\right)
$$
where $p$ is the floating number to be represented, $s$ is a sign bit, $e$ is the biased exponent represented using 8 bits, and $f$ is a positive fraction represented using 23 bits.
- $s$ is the most significant bit in the 32 bit word (bit 32 ),
- $e$ is the next most significant 8 bits (bits 24 through 31 ), and
- $f$ is the 23 least significant bits (bits 1 through 23).
$$
\text { Determine the values for } s, e \text {, and } f \text { for each of the filter coefficients. }
$$