Great Deal! Get Instant $10 FREE in Account on First Order + 10% Cashback on Every Order Order Now

This is calculus 1 homework. Section 3.2 31, 32, 33, 34, 35, 36, 37, 38, 45, 47, 49, 51, 53, 63 For each question you need to show your work and write a proof for each question. The last picture is...

1 answer below »
(22 78 = T= (7) al
. ¢ 0+ 1
git . Tc «TC .
0°0) “ox +x=« gg (7) a . £ Le (om — _)(Mg + Mm) = (m)y gy
utod payroads ay) je 9AIND UALS z ZT .
A) 0) JUI| [RULIOU PUR Jul] Juddue) ay) Jo suonenbo pur] 8e-L€ T 3h ai i Tn OF 2a)
TX :
T¢ «X oa . T¢ ¢ ney . =
(0) Tt 2 (tn) x =e ir 1
Sit X91 =X : rT .
td pan als ot z £¢ 7 vi = = =()f sl

JB QAIND USAIS QU) 0) aul] Juadue) ayy Jo uonenba ue pur 9g-G¢
+n I +S
= mo Tl wei
ng — ng Je = 7
TT we Lf
Erne i — = (X)S '€€ 52 2
x X oT =4£ "of =A
x2 2
2XN = (0)f TE $x = (X)) 18
2 (x x)= (x)f * 20S =, XC) = (Of
(0), Pu (2), punt ve-is i AE DE
ss (1=.20@ +2) =€ "9 27 Xi L2G
2s (=O +N =L7
P+ x0 A 2: fiona
q+ xD = (x) Sf [113 Tel £4 Sa (S = x7)(€ ar XP) = { ‘€
. "enuaIgI(q 0€-€
JO + 4 . Cr Lai
= (14 8 Te (¥)4 "4x (3ay01d nok op
POYIOWI YOM AA Ius[eAInba 218 s1omsue InoK Jey) Moys ISI
po ior) =o os — Wf sz Surdyrduns £q pue syny juenong) ay) Suisn Aq :sAem om) Ul

Ey
217 nm (dpd +d) = € 62 A
al uonounj AY) Jo JANBALIDD dy} pul ‘C
(2+ 1)2=0M TT MGT +H =A "LIE {913 s1omsue oA o(] “3s1y uonedrd
i -nnu ay) Suruirojzad Aq pue S[ny 1onpoig oy) Sursn Aq :sAem
(2 +22 —1)=@)] "0T OMIT (,¥ — X)(,XT + 1) = (¥)f J0 SATEALIOP a) PULL *L
Ge
S951013X7






Te BB A880 = (Of)
= f= B]) b+ f=.6+F) P= .(P)
AE Jignyl: ean
2 = (= (aX = (X) 5 0= se


se|nuwio4 uonjenuaiayiqg jo sjqel

| ARY 9M SB[NULIOJ UOHENULIDIIP OY 9ZLIBWWNS IA


‘SMO[[O] SE J.J OS PALIT

sony uaROND PuE 1NPOId 24L T'E NOLLD3S

dy


o3e10AT STUY PUT “Biides 10d 0z
gpsaat SUL Teoh 1ad o1doad 0
goneindod ayy pue (ge LO]
au ‘S10T UI "OPBIOIO]) “1opng
jad [£ XXXXXXXXXXUYOTUM Je der op
T°09$ sem ony
961 Aysnoy :
Sem Ao SI) Jo
4 WI Bursyy gp
dlewnsy AIM as)

UT [enue
Sutseorgy;
uone[ndod
Hosur [puns
O13 si uy
YF ty ‘6S
a YT
2X + Xo =(00
aq “(0),0 ndwos oy LS 9s1o
(0),p pue ¢ b ¢ c
0. ainduiod pue ‘(xy jo Loin a wot
pue 10)
glowintl 84) q (X)/ 3191 “11y (x), y Surpuy JO pedsuy gu
2 Jury

6X6 o¥9 + Yeo |
So Tyo rl
Fer oor 0

SIUM (0), puty +£g
T = 47 — x ourj oy 0) [o[1ered are yey

[+X
— x

=A
9AIND 9) 0) Saul] Juague) ay) Jo suonenba pur ‘gg

- {9AIND JY) Yoo) sau
Juague) asa) op syurod toiyM 1v 4 (z 1) urod ayy ySnoy
ssed (1 + x)/x = & oAIno x : )f
=” Fo
1 EY Wf, = £ ©
(x)S

‘suorjouny SuIMo[[0F AY} JO Yor JO QATJBALIOP
on I0J uorssardxe ue puy ‘uonouny 2]qenuaISIp EB Sl 4d
xX
ail

vs

(x)
oS =f
- @
‘suonjouny SuImo[[oF ou
3) oj uorssardxe ue puy ‘uonduny qv!
(x)bx = & (e)

JO [oe JO QATJBALISP
JuozoyIp © S10 II “ES

(1),0 pud (@ cuonoun
e -umoys ore syde :
“Ed ym (yp) (v)d = IO

‘(F).a puny (q)

(1) purg (e)
(0B/(x)f = (x)a pue (x)b(x) f = (x)n
19] ‘umoys are sydeis asoym suonounj oy) are 6 pue [jy ‘Lg
(©)ud PUY x fe 10j (x), x = (x),/ pur o] = (©4131 ‘0s
'€ = X 2I9yM
Fw: 2p 18 6 Jo ydeis oy) 0) dur Jusiue) ay) jo a
PUY Z— = (€)./ Pue = (€)/ or0um ‘(¥)fx = (x)6 Jp
7=x x xp
®y) p

Puy ‘c— = (2),4 pue v = (7)y JI
'(0).4 Puy ‘c = (0),6 pue g = (0)6 210ym ‘(X)6,2 = (x) JI
®)b + (x)f (x)
(x)
= @)y (Pp) Ne @)y (0)
x) f= (x)y (@ XXXXXXXXXXVf = (X)y (®)
pue
(©).(4/6) ©)
“(b).4 PULL "€— = (b),0
‘9 = (b).f ‘S = (1)b ‘T = (v)f yey osoddng
©).(6/f) @ (S).(B) (©)
‘son[ea SuImo[oy oy puri g = (S),6
pue ‘c— = (§)6°9 = (5). ‘1 = (5)f vey ssoddng
"(wb puy ‘ 2/x = (x)6 Hn
(1) f PUL “(X + 1)/X = (0) LI
- 4 pue [J jo sydeid opp Sunredwod £q J[qe
-uoseal are (
©) 116d 0) SIoMSUR INOA Jey) 93S 01 YoU) Q
(0), 4 PU (X),£ PUY (1 + X)/(1 = 2%) = OSI ©)
o[qeuoseal SI
juadue) a}
oy) JB OAT
purl -oupuad.Ids ©
yuadue) al PU
sty) 01 dul
gLieAl Jo 1?
4 pue [ jo sydei3 oy Suredwod Aq
(e) ed 0) JomsuE 104 Jey) 99s 01 yoy) (q)
(@),4 Puy a(x — X) = (FI (©)
“UQIDS QUIES AY) UO dul|
pue 2AINd AY) Surydeis £q (8) wed arensnyl (Q)
‘(£0 ‘¢) uted
no SI) 0) du Juadue) dy) Jo uonenba ue
payed SI (X + 1)/x = € Amd YL, (®)
“U0QI0S dUIES AY) UO UI]
1 Suydeas 4q (2) wed ayensn[[ (Q)
(¢ 1 -) jutod ay Je 9AIND
[ Juadue) ay) JO uonenba ue pul] ‘1soudy
JM © pa[[e St (x + 1)/1 = &£aAmdYL (e)
© 9AIND AY
sa|ny uolenuaiepld € 4ALdVHD
61
Ly
‘of
‘Sv
h 44
&v
‘Iv
‘ov
‘6€
o6l



238) ,/ Jo ydeis oy) yojays 0) JOPIO UI SAINO durs ay) 03 JuaSue) ay Jo ado[s ay) se
(x),/ Jo uonejardiayur oy) asn pue x wis — (x) / uonouny oy) jo yders ay) YoIaYs aM JI
suoi}dUN4 du3awouobi] ay) jo saaneAdq HM
‘SUTRWOP JIay) Ul Joquunu
AI9A © SNONUNUOD IB SUOTIOUNJ OLNAWOUOSLY AY) JO [[ IBY} G'Z UNIS WOI} [BOY
"JOO PUB ‘Da$ ‘SO ‘UB} ‘SOO SUONOUNJ JLNOUWIOUOSLI) IOYJO AY) I0J SP[OY UOHUSAUOD Te]
-IWIS / “X ST QINSBAW UDIPDA SOYM [FUR 9) JO QUIS AY) SUBSW X UTS Jey) poojsIopun Sti
Xu = (x)f

AQ x sIoquinu [eal [[8
10] PAUYSp / UONOUNJ AY) JNOGE Y[B) dM UM Jef) Joquiawal 0) Juepiodur S11 ‘rernoned
UJ 'SUONOUN] OLNAWOUOSLI) AY} MIIASI 0) Pau JYSIW NOK ‘WONOAS SIY) FunIe)s 210Jog

*g x1puaddy ui uaAIg s| suo
-2Unj 21433WOoU03113 Yl JO MIIASI
SuoI}duUN4 dldwWouobia] Jo seAleAldq | €°€

iy = 1 uaym

‘u s108)ut aAnIsod [fe 10]
XU— = (,_X) =

1—u—
11013 st pue sarddng (zg st uonen
5 7 = 19m Je je) 9soddng “Aj[enunuod sInddo
iq *sarddnd yo 9seo ou Uj 7 ow Je Sy © Jo (4) ssew
1 puz vonendod ay) ul (1) S[eNPIAIPUL JO JoquNU
; si 31 “7 own Je uonerndod a1 Jo sroquUIoW
Si Jo ssw [2103 au s1 uone[ndod ysy ® Jo (2)g sspwo1q UJ, ‘T9

‘ST JB} ‘SI9FIUI QANREAU 0] PI[RA
ST oy I9MOJ 2) Jey) AJIIOA 0) [ny [eo0xdioay oui as} (3)
"1 OSIOIXY
Ul UONOUNJ SY} JENUAIIIP 0) Any [e00xd1oay aul asf) (G)
‘ony [eooidroay ayy 2A01d 0) 9[ny uLnonQ dy) Asp (8)
L()6] (x)B7] xp 301d
So = Sh -IQJUI puke [ Sp /ap s1R[no[e) *S 91e1Sqns B JO UONBIUIIUOD
’ ay) ST [S] pue UOoBaI O1)BWAZUD UB JO 9)BI 9) SI 4 2I9yMm
je) SAEs
any [p204d192y AY) ‘S[qENUIIIP S16 JT 3ny jer01ddaY ‘99 [S] + S100 Bh
[slv10

“uononpur [eonewayjew sursn Jt 9ao1d pue (x), / 10]
R[NULIOJ © $SAND) (SU0IssaIdxa sayy ur uxaped e 90s nok oq ST urSdAnowAYo awAzus oy} 10] uonenba UNUSIA-SIPRYOIA FUL ‘19
",2.X = (X)/ JO SOARALIOP QAY 1S1Y AU} I0F suorssaidx? pur °g9

“ToMSUR INOK

‘wl 103 B[OULIO © sso) (9) 1e1d1syur pue (07), puy ‘(e) wed ut sonjea oy) Surwnssy (q)
“yd PUB, JO SE[NULIOY JR[IWIS PUL] (Q L0s€— = (00).f
f + BJT +b.f= pd EH Sous ean 0 PUB 000°0T = (02) yey Aes 0) ueaw 31 soop Jeym (8)
[IE JO SOAIALIOP dARY 6 pue J a10ym ‘(x)6 (x) f = (X)4 JI (8) "49 “(d) fd = (d)y s1d 2oud 3u
1c? = & orenuazegp 01 (q) wed as (9) [19S tia pauIes dnuaAal [ XXXXXXXXXXUdy, *(d)f = b yum ued
9M 0s ‘(prek 1ad srefjop ur) d oud Surppes ay) Jo uonoUNJ B SI
xp PIOS ST Jey) (SpIek ur painseswr) oLiqe] sty) jo b Ainuenb ay L

©), f[®) fe = [)/]

p “IPIM PIXY B IM OIE] B JO $3[0q Seonpoid rormoeynue V ‘09
ep mous *(v) Hed uty — 6 — / Buber, (4) "SIN 19NPOIJ OY} UI ULI) GIES JO FuruEaw
- ybf + y,6f + yb = ,(4Bf) US “dqenuaIxIp ou urepdxg "G10 ur 1op[nog ur Just seam owoour [euosiad
are y pue ‘6 *f Ji 1ey) 9A01d 0) 91M) [NY 1ONPOI Af} 35() (®) [B10} UDIYM 18 JBI 9Y) 9JeWNSS 0) SAINT 2sY) pue [NY
‘suonounj IY) Jo 1onpoid ayy 190poid ayy 9s) “(A[Teak 0181$ INOQe Jo aFeIoAE [eUONEU

01 PapURIXa 9 ULD [NY 10NPOIJ PUL 3INY IINPOId PIpUX3 “€9 U1 2roqe om ©) teak tad (gzz$ IN0qe Je Suisearour se
suoipun4 d3dwouobl] Jo seAeAllad €°€ NOILD3S
L6l

Na
nS

(S = xg), gS — {XOX01 = Co L
(1 = Xe? = ®F SL (GO WSgT— = (9),4 ‘51
I
f 5 a LR
XT
4
(x XXXXXXXXXXX WIS — = pp EX — S)XTI— = xp/hp
= Xp/dp *g
90C 35Vd m t°€ S3ASIDYIXI
%.989
T=L9

= X UIs — XS09 (9
= X30 : ©)
SO 008 @ X,S00
x urs XXXXXXXXXX (©) 'S9
H_—gY-—=v-'g9 xs00- ‘19
Zh=hee > U~iug) 25g TL we
ols coer Ty fsy pus eh
Wop orig My— p— ‘gM (Q)
jus §— = (Hp 15008 = (1) (¢) ‘L
or ue u ‘wt x u(] + U7) "6€
xs + X809 = (x), f (Q) xo9s/(x ue) + [) = x), f (©) LE
0 ¢ 0
QUIST + 9SO09 97 — HUIS H— QUIS — S026
[ — Xue} X09 (®) °€€

Answered Same Day Oct 04, 2022

Solution

Aparna answered on Oct 04 2022
58 Votes
SOLUTION.PDF

Answer To This Question Is Available To Download

Related Questions & Answers

More Questions »

Submit New Assignment

Copy and Paste Your Assignment Here