x1sols - I, . Exam] 1 Humm—QP M iTIi—[H‘Jii {1 pr. ....

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Unformatted text preview: I, . Exam] 1 Humm—QP M iTIi—[H‘Jii {1 pr. . :I 1- 31.111 EUUT I Shew all yuur work. - liegernileee ui’ yeur [Jrim' experiem:e wiLii calculus. yen must use limit methods fur all derivatives en Lhir; exarri. L. 5-111 ill'r't‘r'iLtIH-jii; grows emeralng to the fm'muie {1| if) —_ HJHPU'” when: .-’i 'm I?|£.'tIHLl['I.’-Li in Lieliere and ." irs :iJr.-:e.*:'uren:.i in fr-‘eau't-s. {Hi {Fi pie.) Find i‘hc: are-rage J'E'ILt' ei' [flu-Luge ui' A en the ilii-IL‘L'WLi [ii-J ii; i E: 1 year. [Ii] [5 pie.) Find The ax-*e1‘ege ram 01" change ef A 011 the ii'imer-ail i 4: .f. r: 1.! yearn. in] [-5.- p’r.r«'.:| Cinema The iTISiHJ'li-EIJ'IP-IIHJH l‘ELiE‘. I'Ji change UI J1 kLi. time .1' —- 1 year. 6.9.550 Cirfl-r} (L. ._,I ., HOE-J :- ' . > C (S w /§I 5712;97 3 m5! f/M f? . ‘2’ _ /_ fl-J’CKJ) £33,:fo 6’19 j xiii-l I .u . L) _ 6' __'__—_/f C} K/ fr"? '1 If. r fi/y. :1: 2. [iii pm} If flij = — 1: find Elm raw of ullngr-g uf _,I" HL 1.11;: point x: = 5. a: mwgéfl: m—m): Mr?— m? 3x- .5 Elf-«.5 _ affififif - 3 F 2,14 T3 'W- S flax—J" +3 _ ,Izé’x— f— "3' (X #3) 2K.— If; (X‘5>(qf2x~r f?) u :4 (K—S) _ 2 [X-S)(ZAT r3) .234 +3 7‘01“ Elfin" X ‘7‘“ 3 3mm; (32 25'}! #3 _C _ 5 h] f3. {15] p15.) Hfit‘ I'.]|{: gmth ml" J'" salmwn n.’r I'lfiin m :-‘.|1H‘.‘i."l"1' 121w fulln'-.~."i1‘::‘,'"l'lfifiiiln'm. if; (a: _ El _ “J lmhjlkr; — [13) Hrrlflim} = '1‘ '5" [a] Illm = [Ll] 11141 flux] : LI” NE . !1L-lfil,l"|::,l'£:l — 4. 1.75:) the. maph of "a" sham-'11 at HE’th Lu: [IE] 13115.] Cmnpum at. least. :wn HULEELIl‘l Hiflpi—Ei with fLmrl {-nd {11' H]. {J}. You chowsw 1hr: fret: filidh‘. {h} {.1 11115:.) {mesa the Lar'lgfianL r'slopli m {[1,1]}. (:32) ILer ifi'mmfl/J [535-3] Liwfifl J D] 5. {15 pm.) Suppose that y = :‘r: | Ajfl'ganj I fl .. Find The. 54111139 (if i116: te‘l-L'lgEJ'EILL L11“: ail Lhu point. [112]. "x— r 2 I" 7’“ L3 -Z\'Tr x .' X—-[ H“ IE :: ?§1+ l- ?)< K2” 2X t- FX—ixb :X “#159: __ (xr:)(>a r} ,x_| (xi—r) 2: fi_ : H57 <5” 41%“ *3 719' 9(- "—""3*‘ I (flyw‘: _" ; . z u - . - . . . I. . - ,. --' a . E1. 110 1115.} :“1 111ov1ng; alum”: has: pmmtmn {111 ]'I'1ELt‘-1'Sj' gwtn [13* Hr] = éfl +113: — 2H. '11-'11111 t 111 Hemndfi. F1111] 1115; {111911.11'111 wh 1:11 1t.r~' Fifi-Imiitl'f 'Irs ER 111,!”11l (3:: 10121-121131" 51%. 2572) r 75(1) {I 16;»ka Em?“ £— 5 E J i. _ {30+ /02# 223>* (30+ Xéfifi'jfg E 3:25 30—12;: 1- &2; mg #223?ng 2-1 A; {?#fi') -- 2(235) “Eff : :10 (2-0" QKE-gé”)(g+&) (%—13 '- /O~— QKE+EJ 74% 3f?!“ 3&6 gig-m 15173-3: /{?fl€/LL 172;» w— w: 5: Fri/z ~91 :1 is E; G9,» /(§ ): 3531—1113(1) _- 3/5): T". L1H pm.) Tun wiHh Lu mist-£1.11 a cable running [mm P LU 1.0 H as alum-'31 in the figure I-Ll- rlgghL. 1L mam yuu $180 per foot for the Hag 1119.111. [mm 1” it: Q euul $100 1361' {but fur the bugumut from Q L-u H. 'th-L-Ll Limit! (,7. '15 a .f'Lll'LEE Liun uI' Line LEM-ante :r. from T to Q. [ItJlnpul-fi' Lbs-1 average rate- nf c'llimgc: of (T:j_:.-r: ml. Hm inwrm] [.1 <3 51' (it? fmrt. C(Su )- {(93 ,4” (35¢ 5:} - E3 ...
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This note was uploaded on 10/12/2011 for the course MATH 170 taught by Professor Staff during the Fall '08 term at Boise State.

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x1sols - I, . Exam] 1 Humm—QP M iTIi—[H‘Jii {1 pr. ....

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