$7\mathrm{.}30$ This problem concerns the design of a divider for oating point numbers:

$1$F$132$E$12/1$F$232$E$225$ F $32$E

Assume that F$1$ and F$2$ are properly normalized fractions $($or $0),$ with negative fractions expressed in $2$s comple$-$

ment. The exponents are integers with negative numbers expressed in $2$s complement. The result should be prop$-$

erly normalized if it is not zero. Fractions are $8$ bits including sign, and exponents are $5$ bits including sign.

$($a$)$ Draw a owchart for the oating$-$point divider. Assume that a divider is available that will divide two binary

fractions to give a fraction as a result. Do not show the individual steps in the division of the fractions on your

owchart, just say $$divide$.$ The divider requires that $0$F$20.0$F$10$ before division is carried out.