Detailed - I. £1,£\L4+)W4A2W4’52 UK)- a. Jfl‘wm W¢...

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Unformatted text preview: I. £1,£\L4+)W4A2W4’52 UK)- a. Jfl‘wm W¢ *4 W “7' 3_ ‘ W __ o 4— + O —- 4‘ +‘ X:A X:0‘ W W W ‘ Math III A , Kouba v ' Graphing For each of the following functions begin by finding the domain of the function. Dctctmine all relative and absolute maximum‘and minimum values and inflection points. State clearly the intervals on which the function is increasing (1‘ ). decreasing( 4, ). concave up (U ). and concave down (A ). Determine all vertical and horizontal asymptotcs (when appropriate) and x- and y-intercepts. Neatly sketch the graph. ~ M'- xflx): (x-lfCX—j’) W -. M x—W 3:09: Oct-)3 (GHQ—I) (x—S) — 0 - 0 + Y\ : (Xvi)!I [CX—l)+ 3Q<~5J1 ? { X:l X:<{ “2,4 Y: 0 ‘l:".2'7 M #220,; 090100 + 2L><~0E+><~M>1 J, = £1.94) [9* ‘)+1t><— L01 - fix“? [w] -1/ -1 ‘ ‘f‘=3-§x3~L =RX/3-LL .§+O_ ‘ 2 oz _ :2 l—X3 : v——————~—{—__ _.‘ __.._\( XI/3 Xl/3 O {X20 le Jm’Q M. 7:0 \(T— M H .4 _q/ l — _. 3 - I Y—2.3x - 3X/3 _._)__ Y" Y. f0¢-fm O<x<l/ \{Axwl/ 4—0/1 X<oj x>() Yum fun x<ojx>c> X10“- Y: o *=01 3x%§—&x:o "' X 3 C3—- xx’3):o L L » -EZ x o x- g 2 M3: Y: ><1+l (M “My: X -l ‘ I 7': Lxhxxkaqaxz : -(0x :0 Y‘ be" 1); (x52? xz-Q X:o x391 . #1115, .1. 2. 1 . M, u LX'Z) 6“)' ('9K2-2LX51)-9\x M. V t M. 06— 2)” : .‘ 06.2)“ :03 ' 73-0 T/fi'o" X<‘(J:/-(.i<x<o) ‘f Lo 4/ 4m o<x<fi) >96) ‘(84 U {F4 ><<—r2tj x>raj \( 11.0 fl fir» -vr.'2'<><< v: X:O‘. Y: “4;, \l'vo M M + Xl—H __+oo LN X-YHE Xz—l ) x4443: fl-m X2+l ~ _00 M “'5‘ Xl—z ’ Xavfi‘ ,(vax X244 M 1+ ...
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This note was uploaded on 02/17/2012 for the course MATH 21A taught by Professor Osserman during the Fall '07 term at UC Davis.

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Detailed - I. £1,£\L4+)W4A2W4’52 UK)- a. Jfl‘wm W¢...

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