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# Summary - Math IVA Kouba Graphing Fer each of the...

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Unformatted text preview: Math IVA Kouba Graphing Fer each of the followingfunctions begin by ﬁnding the domain of the function. Determine ell relanve and gbsolute mtmum and minimum values and inflection points. State clearly the 33:31:?) whgil‘x yeggmuon isaincreasing (1‘ ). decreasing( lo ). concave up (U ). and _ own . tenn‘tne 1 vertical and horizontal as otes when ro ’ate . and y—mtercepts. Neatly sketch the graph. ympt ( app pn )thd x My my: (x-lfLX—E) Jam-.4124: pm 42x): Lx-o’-a)+3tx—I)‘-tx-5) .————«————-————— ° ‘ ° + v‘ -. (x—lr-[Lx-lﬁ 3005)] v ? { X=| X34 «.274. ‘ Y:0 1.1-2'7} M. : (X—Ir'E‘lX—IG] : 0» \$275):—tx—l)‘tq)+2Cx-I}E‘*X-“’1. + 0 ~ ° 4' £Q¢Wx>qj \$344,? X<4l) ##40’661 ><<lj><>3 #40 +31 I<X3) ) t -V " V=3§x 3-; =ax’3—1 ‘. .'/ “—- |+ O — ‘ 1&(JT/_,):2I-x3:o ——————I—-——-—\-———-‘( X3 X93 J'UDQ Xzo X=| JWQ, ”yum ‘!=o ‘(z| Mat. H _ —q '1 Y 1' 2 5.x /3 — 41/ 1 3X3 __.___+_~— : —— j” ‘f‘ + I i4 16—0/1 O<x< / WNW 4m x<0)x>l) Ymﬂ’ﬁm X<on>o xl-l . . ‘(l- LX£1(1X)-LXL+I (2.x Max ‘0 + '1 4- o -— '1 -— Y‘ — - - ——-—+———‘——————§—-—— 06-— ZY’ O“- 2)‘ x=-G_ ><=o x: 91 . ‘17-.1- 2, n (K‘- )1(-(.)~ Gav-.2651) ax XXI (KL- 1)‘: : I t‘ ; -6(X1—1)'[Cx21-1)-4K1] : éC2+3x-’-):° + z: — " + Y“ (XL-1)” YuloT/son xvii/(fume) Yin er o<x<ﬁ) >06) Yiw U {M X<-r5.; X>ﬁ1 Yxoﬂ {rm ‘IE<x<ﬁ X:OZ ‘(z"/::. \lzo: M4, . a , M + x2“ -_ +00 ) A...“ X-VHE X—l x.~+(‘ ,Q-m‘ X2+l _ '00 1......“ ’01.”) Xl-l ' ’ Xa‘ﬁ ...
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