ࡱ> !)`ntbjbjU'KzDhhhhJig2jRmmmm_wyw wz||||||$h@wv_wwwmm !w|m:mzwzvT6ƒm&j إ Zh xj^70g,s~nƒƒwwwwwwwwwwgwwww+bCd%bC"Tv  SHAPE \* MERGEFORMAT  Nzev akolyMasarykova stYedn akola LetoviceRegistra n slo projektu CZ.1.07/1.5.00/34.0015Autor: Mgr. Zuzana SekaninovDatum vytvoYen DUM:12. 01. 2013Ur eno pro obor a ro nk studiaEkonomika a podnikn, 4. ro nkKd pYlohy (nzev a slo materilu)VY_32_INOVACE_08_12Tematick okruhFunkce a rovnice ITmaShrnut  procvi ovn k maturitn zkouaceAnotace o mo~nosti vyu~itPracovn list obsahuje pYklady inspirovan sttn maturitou. Konkrtn je zamYen na u ivo linernch funkc, rovnic a nerovnic a dle funkc a rovnic sneznmou ve jmenovateli.  1) Xeate nerovnici:  EMBED Equation.3  SamozYejmost je zpis vsledku intervalem. 2) Zobou nsledujcch vztaho vyjdYete promnnou o:  EMBED Equation.3  3) Funkce f je dna pYedpisem  EMBED Equation.3 . 3.1 Vtabulce doplHte chybjc hodnoty funkce: x-4-2-1124y 3.2 Na zklad doplnn tabulky sestrojte graf funkce f .  3.3 Pro kterou hodnotu promnn x je funk n hodnota rovna  EMBED Equation.3 ? 4) Ka~dou z nsledujcch loh vyYeate a ke ka~d rovnici 1 - 4 pYiYate nkter z intervalo (A  F), v nm~ je obsa~eno Yeaen dan rovnice.  EMBED Equation.3   EMBED Equation.3  5) Pro  EMBED Equation.3  Yeate nerovnici  EMBED Equation.3  a vsledek zapiate intervalem. 6) Jsou dny nerovnice sneznmou  EMBED Equation.3 .  EMBED Equation.3  VyYeate soustavu nerovnic, vsledek zapiate intervalem. 7) Ur ete souYadnice bodu P[x; y], vnm~ se protnaj grafy funkc f a g:  EMBED Equation.3  8) Neznm  EMBED Equation.3  splHuje tyto dv podmnky:  EMBED Equation.3  Kter zpis je ekvivalentn danm podmnkm?  EMBED Equation.3  9) Xeate rovnice sabsolutn hodnotou.  EMBED Equation.3  10) Rovnice Yeate vR. Xeaen rovnic zapiate ve tvaru zlomku vzkladnm tvaru:  EMBED Equation.3  11) Vypo tte souYadnice bodu P[x; y], vnm~ se protnaj grafy funkc f a g:  EMBED Equation.3  12) Zapiate intervalem vaechny reln hodnoty promnn x, pro kter plat:  EMBED Equation.3  a sou asn  EMBED Equation.3 . 13) Ur ete souYadnice prose ku P grafo funkc f a g:  EMBED Equation.3  14) Pro  EMBED Equation.3 Yeate:  EMBED Equation.3  15) Graf nepYm mrnosti s pYedpisem  EMBED Equation.3 , kde  EMBED Equation.3 , prochz bodem A [3; 3]. 15.1 Vypo tte konstantu k. 15.2 Vypo tte souYadnici x bodu P [x; 6] a souYadnici y bodu Q [2; y]. 16) Pro  EMBED Equation.3  je dna soustava rovnic:  EMBED Equation.3  Vypo tte hodnoty neznmch x a y. 17) Pro  EMBED Equation.3  a  EMBED Equation.3  plat vztah:  EMBED Equation.3  Pro veli inu z plat:  EMBED Equation.3  18) Xeaenm nerovnice  EMBED Equation.3  voboru R je interval: A)  EMBED Equation.3  Vsledky: 1)  EMBED Equation.3  2) 3) 3.1 x- 4-2-1124y0248<Tjz    > @ B j l p r t v x z |  @ ݽݲǥLJҗҗҗҗҏ{qҗ{ *h@Mh?L5 *h@Mh?LCJaJh3$h?L5 *h.^h?L h0h?L h{h?L h?L5h:E>h?L5h:E>h?L0JPJh7uh?L0J5h{h?LCJaJh?L h:E>h?Lh7uh?L5jhUmHnHuhjhU*:<T qzkd$$Ifl0 #4  t0644 la $Ifgd?Lgdgd?Lslt   @ yy $Ifgd?L|kd0$$Ifl0 #4  t0644 la@ B l yy $Ifgd?L|kd$$Ifl0 #4  t0644 la yyy $Ifgd?L|kdx$$Ifl0 #4  t0644 la  t yy $Ifgd?L|kd$$Ifl0 #4  t0644 la@ t   @ D F H ~   @ B h j l n p 0268^`ļ٧zkjMU hJCJUVaJ hlsG6hlsGjLhX'hlsGEHUjTNU hlsGCJUVaJjhUhhJ *h.^h?L hJ\hh?L\h{h?L5 h?L5hY9h?L5h{h?LCJaJ *h.^h?L5h?L h0h?L h",h?L) yy $Ifgd?L|kd$$Ifl0 #4  t0644 la F yy $Ifgd?L|kdd$$Ifl{0 #4  t0644 laF H ~ ypy $IfgdM' $Ifgd?L|kd$$IflC0 #4  t0644 la  gdzkd$$Ifl0 #4  t0644 la          @ p 6fh8>DJPTX\ $Ifgda@&gdJgd`bd|~8<>^bp|Z\bö汩١yljh{hEHUjNU hCJUVaJhjhlsGUmHnHu hhh?uThlsGh 2hlsG6 hlsG6j_ h 2hJEHUj)MU hJCJUVaJ h 2h h6h 2h6hjhUjhX'hJEHU*\^b" $Ifgdakd $$IfFs֞T> (vNNNNNNN t044 laytlsGbdfhjln $Ifgdanpt"gdkd-$$IfFs֞T> (vNNNNNNN t044 laytlsG  @&gdJgdLNP8:~8:<>@&gdJgdgd"DFJDFHJLP^`bd|ojh8O)hJEHUjJMU hJCJUVaJjh8O)hEHUjzT hCJUVaJh?uTj hhEHUjNU hCJUVaJjhX'hJEHUj{MU hJCJUVaJjhU hPJ hX'hhh&rtvxz@BDFX`~»槚~zk^jw%hI hJEHUjMU hJCJUVaJhjU#h8O)hEHUjzT hCJUVaJj h8O)hJEHUjMU hJCJUVaJ h6 h8O)hh8O)h6jah8O)hEHUjNU hCJUVaJhjhUj?h8O)hEHU$ 0246DJhj*.248:`bdf珞tgj/1h+[hJEHUjMU hJCJUVaJ h6 h8O)hh8O)h6jp.h+[hDYEHUjjNU hDYCJUVaJj+h+[hJEHUjMU hJCJUVaJhDYj'hDYhDYEHUjpNU hDYCJUVaJhhjhU(>@BDh8hjxzfLNPgd(*,.FHnprt*,RTVXfhɼwh[j<h1lhJEHUj=MU hJCJUVaJj:h8O)hEHUjzT hCJUVaJj"8hJhJEHUj,MU hJCJUVaJ h6hX'h6j5hX'hJEHUjMU hJCJUVaJj3h+[hJEHUjMU hJCJUVaJjhUh# "HJLNvx|~ >@DFJNP`bȻ󫣫tjMU hJCJUVaJjChEhCq=EHUjNU hCq=CJUVaJhDYh1lh6 h1lh h6hJjAh1lhEHUjx(T hCJUVaJjG?h1lhEHUj^(T hCJUVaJhjhU+$*,.0468:>HXZ"$46\溭枑up hCq=6jLhEhCq=EHUjNU hCq=CJUVaJjJhEhCq=EHUjNU hCq=CJUVaJjHhEhCq=EHUjNU hCq=CJUVaJh^bhEhJ6 hJ6hEh6hJhjhUj)FhJhJEHU(<>@BDFH4df02468:<>@BDFHJgd\^`bn~(*,.bfķ׳פד׋xk]YhD jhaUmHnHujZXhahD EHUjNU hD CJUVaJhajhaUhyRljThD hD EHUjFNU hD CJUVaJh^bj>Rh 2hCq=EHUjTNU hCq=CJUVaJhJhjhUj?Oh 2hCq=EHfUjNU hCq=CJUVaJ"JLNPRTVXZ\^`bdfz $IfgdHgd ``$`0`2`4`N`f`v`z`~`````````````````````a a a2a4a6a8aDaLaNaPaRataʾʯʾʓ hyRlhyRljp^huhuEHUj"NU huCJUVaJj[huhuEHUj!NU huCJUVaJjhyRlUhWYhyRlhu ha6jhD UmHnHuhUhD h 2hD 6 hD 6ha1 $IfgdH`" $IfgdHkdZ$$IfFs֞T> (vNNNNNNN t044 laytH-1-2- 4421 3.2  3.3 x = -8 4) 4.1 A 4.2 C 4.3 F 4.4 D 5)  EMBED Equation.3  6)  EMBED Equation.3  7) P[3; -2] 8) B 9) 9.1 x = 15 9.2 x = 7,5 9.3 x = - 7,5 10) a)  EMBED Equation.3  b)  EMBED Equation.3  11) P[ EMBED Equation.3 ; 2] 12)  EMBED Equation.3  13) P EMBED Equation.3  14)  EMBED Equation.3  15) 15.1 k = 9 15.2 x =  EMBED Equation.3 ; y =  EMBED Equation.3  16) x =  EMBED Equation.3 ; y =  EMBED Equation.3  17) E 18) E  SHAPE \* MERGEFORMAT  Pou~it literatura a informa n zdroje: 1. Centrum pro zjiaeovn vsledko vzdlvn. Matematika, zkladn roveH obt~nosti. Didaktick test [online]. Cermat, 2010. [cit. 12.1. 2013] Dostupn na: <http://www.novamaturita.cz/maturitni-generalka-2010-1404034731.html> 2. Centrum pro zjiaeovn vsledko vzdlvn. Matematika, zkladn roveH obt~nosti. Didaktick test [online]. Cermat, 2011. [cit. 12.1. 2013] Dostupn na: <http://www.novamaturita.cz/maturita-2011-jaro-1404035222.html> 3. Centrum pro zjiaeovn vsledko vzdlvn. Matematika, zkladn roveH obt~nosti. Didaktick test [online]. Cermat, 2011. [cit. 12.1. 2013] Dostupn na: < http://www.novamaturita.cz/maturita-2011-u-podzim-1404035420.html> 4. Centrum pro zjiaeovn vsledko vzdlvn. Matematika, zkladn roveH obt~nosti. Didaktick test [online]. Cermat, 2011. [cit. 12.1. 2013] Dostupn na: < http://www.novamaturita.cz/ilustracni-testy-2011-1404034781.html> 5. Centrum pro zjiaeovn vsledko vzdlvn. Matematika, zkladn roveH obt~nosti. Didaktick test [online]. Cermat, 2011. [cit. 12.1. 2013] Dostupn na: < http://www.novamaturita.cz/sada-pro-zaky-s-pup-jaro-2011-1404035224.html> 6. Centrum pro zjiaeovn vsledko vzdlvn. Matematika, zkladn roveH obt~nosti. Didaktick test [online]. Cermat, 2012. [cit. 12.1. 2013] Dostupn na: < http://www.novamaturita.cz/maturita-2012-jaro-1404035742.html> 7. Centrum pro zjiaeovn vsledko vzdlvn. Matematika, zkladn roveH obt~nosti. Didaktick test [online]. Cermat, 2012. [cit. 12.1. 2013] Dostupn na: < http://www.novamaturita.cz/maturita-2012-podzim-1404035922.html> 8. Centrum pro zjiaeovn vsledko vzdlvn. Matematika, zkladn roveH obt~nosti. Didaktick test [online]. Cermat, 2012. [cit. 12.1. 2013] Dostupn na: < http://www.novamaturita.cz/ilustracni-testy-2012-1404035587.html> Obrzky byly zpracovny vprogramu Graph.  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