MATLAB Question!! This HW(attached) is composed of 5 m-files....

MATLAB Question!!

This HW(attached) is composed of 5 m-files.

1.    to_binary.m

2.   get_exponent.m

3.   get_mantissa.m

4.   ieee.m

5.   ch1_1b.m

Please read the attached file and write all of m-files exactly.

%J' ±²³ — %QORWVoVKQPoN /GVJQFU HQT %JGOKqoN 'PIKPGGTU
(oNN ´³²µ 6ZGGPG\ ²²¶³ oPF ²²´± #· B5 ´·²³RO ¸ ±·±³RO
¹´³³ $QPWU 3QKPVU BQVoNº
'JCNNGPIG 8TQDNGO ±² è &WG ²²³´µRO ;WPFCÒ¶ ;GRVGODGT ²·¶ ¸¹²º
$U D TGOKPFGT± %JDNNGPIG 2TQdNGOU DTG KPFKXKFWCN GZVTD ETGFKV QRRQTVWPKVKGU DPF [QWT DVVGORV UJQWNF TGëGEV [QWT QYP RGTUQPDN
GHHQTV² <QW OD[ EQNNDdQTDVG YKVJ [QWT RGGTU HTQO GKVJGT UGEVKQP² *QYGXGT± [QW OWUV FKUENQUG KP VJG EQOOGPVU êGNF QH òēĉċĒõ
ĊĖĉČ YJQ [QWT EQNNDdQTDVQTU DTG± DPF NKMGYKUG VJG[ OWUV DNUQ KPENWFG [QW² 7JKU TWNG KU OGDPV VQ GPEQWTDIG VGDOYQTM YJKNG
FKUEQWTDIKPI HTGGNQDFKPI³ KH [QWT dDEM JWTVU HTQO EDTT[KPI UQOGQPG GNUG± RNGDUG IQ DJGDF DPF UD[ UQ KP [QWT FKUENQUWTG QH
EQNNDdQTDVQTU²
EJ²»² ¼JCV KU C ííFQWDNGîî#
±#²² 3UTWu
AUOTVu³
'QPEGRVU³
â MíĀøíî RTQITDOOKPI EQPUVTWEVU
â MíĀøíî dWKNV´KP HGDVWTGU
â /GVJQF d[ YJKEJ EQORWVGTU TGRTGUGPV PWOdGTUèVJG QTKIKP QH PWOGTKEDN DEEWTDE[µGTTQTU²
EJ²»²C ½CEMITQWPF
<QW OD[ JDXG PQVKEGF VJDV MíĀøíî WUGU D RGEWNKDT PDOG HQT XDTKDdNGU VJDV UVQTG PWOGTKEDN XDNWGU¶ VJG
HS[GRI
² +P VJKU GZGTEKUG
YG YKNN UGG VJG TGDUQP HQT VJKU± KP VJG RTQEGUU FKUEQXGTKPI JQY EQORWVGTU XKGY PWOdGTU KPVGTPDNN[² 7JKU EJDNNGPIG·KPI¸ RTQdNGO
KPEQTRQTDVGU OWEJ QH YJDV YG JDXG NGDTPGF UQ HDT DdQWV RTQITDOOKPI KP MíĀøíî ² 7JG QdLGEVKXG KU VQ YTKVG MíĀøíî EQFG VJDV
VTDPUHQTOU PWOdGTU KPVQ VJGKT ¹º´dKV
»
dKPDT[ TGRTGUGPVDVKQP²
$ HSZGRI TVIgOWOSr PWOdGT KU UQ´PDOGF UKORN[ dGEDWUG KV WUGU FQWDNG VJG UVQTDIG KP OGOQT[ DU KVU EQWPVGTRDTV± VJG
UKPING´RTGEKUKQP PWOdGT ·D º d[VG QT ¼½´dKV QdLGEV¸²
$ ODVJGODVKEDNN[ RWTG TGDN PWOdGT NKMG π YQWNF TGSWKTG KPêPKVG OGOQT[ DPF RTQEGUUKPI RQYGT VQ JDPFNG YKVJ »¾¾¿ DEEWTDE[²
+P QWT FGEKODN´dDUGF U[UVGO± dDUG »¾± GXGP ODP[ TDVKQPDN PWOdGTU NKMG
1
/
3
DTG KORQUUKdNG VQ GZRTGUU RGTHGEVN[² <QW OD[ JDXG
UGGP PQVDVKQP NKMG
1
/
3
= 0 . 3 KP YJKEJ VJG QXGTNKPG GZRTGUUGU VJG KPêPKVG TGRGVKVKQP QH VJG ¼²
,WUV NKMG YG EDP QPN[ YTKVG PWOGTKEDN DRRTQZKODVKQPU VQ PWOdGTU NKMG π ± EQORWVGTU UVQTG DRRTQZKODVKQPU QH TGDN PWOdGTU
KP OGOQT[² 7JGTG DTG ODP[ YD[U QPG OKIJV GPXKUKQP FQKPI VJKU³ VJGTG KU D UVCPFCTF YD[ RWV HQTVJ KP »ÀÁ d[ VJG +PUVKVWVG
QH 'NGEVTKEDN DPF 'NGEVTQPKEU 'PIKPGGTU ·+'''¸² +''' ú RTGUETKdGU VJG EQPXGPVKQPU YG WUG DRRTQZKODVG TGDN PWOdGTU WUKPI
DKPCTÓ HNQCVKPI RQKPV CTKVJOGVKE ² $ íí(NQDVKPI RQKPVÛÛ PWOdGT KU SWKVG UKOKNDT VQ D PWOdGT GZRTGUUGF KP UEKGPVKêE PQVDVKQP¶
123 , 456 . 789 = 1 . 23456789 × 10
2
7JG RQKPV ííëQDVUÛÛ VYQ RNDEGU VQ VJG
NGHV
7JG ODKP FKHHGTGPEG YKVJ dKPDT[ ëQDVKPI RQKPV DTKVJOGVKE KU VJDV VJG PWOdGTU OWUV dG êTUV GZRTGUUGF KP DKPCTÓ TGRTGUGPVDVKQP²
(QT GZDORNG± VJG PWOdGT »¾ dGEQOGU
±²±²
KP dKPDT[ TGRTGUGPVDVKQP¶
10 = » × 2
3
+ ¾ × 2
2
+ » × 2
1
+ ¾ × 2
0
»
2
1
¾
2
2
»
2
3
¾
2
4
» $ íídKVÛÛ KU VJG UODNNGUV WPKV QH KPHQTODVKQP³ KV EDP dG TGRTGUGPVGF DU íí[GUÛÛµííPQÛÛ± ííVTWGÛÛµííHDNUGÛÛ± ííQPÛÛµííQHHÛÛ± QT íí»ÛÛµíí¾ÛÛ
»