ࡱ> &(#$%|)`abjbj5z4PPPPt>QrQzXTXTXTTgBgg$r&r&r&r&r&r&r$th9w@Jr]hfghhJrXTT rmmmhXT^T$rmh$rmmoJHpTQ 0_ZPhpp\r0rp,ywlywHpywHphhmhhhhhJrJrgmhhhrhhhhf5df5dJ@  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_20Tematick okruhFunkce a rovnice ITmaShrnut k maturitn zkouace - kvadratick funkce, rovnice, nerovnice Anotace o mo~nosti vyu~itPracovn list obsahuje pYklady podobn tm, kter byly obsa~eny vmaturitnch didaktickch testech z matematiky. Slou~ kzopakovn u iva kmaturit. Konkrtn je zamYen na u ivo kvadratickch funkc, rovnic a nerovnic.  1) Jsou dny funkce f a g:  EMBED Equation.3  Na kterm z obrzko A  D jsou sprvn sestrojeny grafy obou funkc? ABC D  2) Voboru R Yeate:  EMBED Equation.3  3) Voboru R Yeate:  EMBED Equation.3  4) Voboru R Yeate:  EMBED Equation.3  5) Voboru pYirozench sel N Yeate:  EMBED Equation.3  6) Grafem kvadratick funkce  EMBED Equation.3  je parabola s vrcholem V [xv; yv]. SouYadnice vrcholu Vjsou: A)  EMBED Equation.3  B)  EMBED Equation.3  C)  EMBED Equation.3  D)  EMBED Equation.3  E)  EMBED Equation.3  7) Pro n " N Yeate:  EMBED Equation.3  8) Je dna rovnice s neznmou x " R:  EMBED Equation.3  Ve kterm intervalu naleznete oba koYeny rovnice? A)  EMBED Equation.3  B)  EMBED Equation.3  C)  EMBED Equation.3  D)  EMBED Equation.3  E) v ~dnm z uvedench intervalo 9) V oboru R Yeate:  EMBED Equation.3  10) Je dna nerovnice s neznmou x " R:  EMBED Equation.3  Xeaenm nerovnice je: A)  EMBED Equation.3  B)  EMBED Equation.3  C)  EMBED Equation.3  D)  EMBED Equation.3  E)  EMBED Equation.3  11) Ur ete, kterm znsledujcch pYedpiso je dna n~e zobrazen funkce.  A/  EMBED Equation.3  B/  EMBED Equation.3  C/  EMBED Equation.3  D/  EMBED Equation.3  E/ ~dn zuvedench pYedpiso nen pYedpisem funkce na obrzku Vsledky: 1) A 2)  EMBED Equation.3  3)  EMBED Equation.3  4)  EMBED Equation.3  5)  EMBED Equation.3  6)0248:<>Vl|     @ B D l n r v x  > r ٽٴǧlj}sᙑ}l h",h] *h@Mh]5 *h@Mh]CJaJh3$h]5 *h.^h] h0h] h{h] h]5h:E>h]5h:E>h]0Jh7uh]0J5h{h]CJaJ h:E>h]h7uh]5h]jhz UmHnHuhz jhz U*:<>V qzkd$$Ifl0P # @ t0644 la $Ifgdi?gdz gd]`a   B yy $Ifgdi?|kd0$$Ifl0P # @ t0644 laB D n yy $Ifgdi?|kd$$Ifl0P # @ t0644 la yyy $Ifgdi?|kdx$$Ifl0P # @ t0644 la r yy $Ifgdi?|kd$$Ifl0P # @ t0644 la  $ * B v x z |  4 p r t v x ƾƾ瞚{shz OJQJjhz OJQJUhz hz 6 hz hz hThOhz h]h]h'vh h]h]\ h]\hz h]\ h'v\h{h]5 h0h] h]5hY9h]5h{h]CJaJ *h.^h]5h]' yy $Ifgdi?|kd$$Ifl0P # @ t0644 la x z ypp $Ifgd] $Ifgdi?|kdd$$Ifl30P # @ t0644 laz | p r {ri $Ifgd] $Ifgd $Ifgdi?zkd$$Ifl0P # @ t0644 lar t v x z | ~ }}}}}}}}}}}}gdz zkd$$Ifl0P # @ t0644 la Tkd$$IfF0# t644 laytqF$If@&gd'vgdz 7$8$@&H$gd'v ,. .0VXZ\^`dļĮwjffhFjB hz h'vEHUjMU h'vCJUVaJj hz h'vEHUjMU h'vCJUVaJjhz UhTjhg7UmHnHuhz hg7 hz hz hz OJQJjhz OJQJU!jHhz hg7EHOJQJUj|&NU hg7CJUVaJ%.^`68 VgdF@&gd'vTkdA $$IfF0# t644 laytqF.0248<tv&(NxӐpjhy)Uh8'hFH*hFhFH*hFhF6 hFhFjhFh'vEHUj7MU h'vCJUVaJjhFhy)EHUj)NU hy)CJUVaJhThy)jhFh'vEHUjMU h'vCJUVaJhFjhFU(NPRT\^&(*,.0ķׯӠӄwׯh[T h8'hFjWhy)hy)EHUj*NU hy)CJUVaJjhy)hy)EHUj*NU hy)CJUVaJjhy)hy)EHUj*NU hy)CJUVaJhFhF6jBhy)hy)EHUjo*NU hy)CJUVaJhy)hFjhy)Ujhy)hy)EHUj*NU hy)CJUVaJ .0ZlD4d 7$8$@&H$gd'v 7$8$H$gd8'gd8'@&gd'vgdF0>BDFLXZ\lrtµݭ蚭}ph]jh8'h8'Uh8'h8'\j!$h8'h3~ EHUj+NU h3~ CJUVaJh8'h8'5CJ\aJh8'CJPJQJaJ h8'h8'h8'h8'6j!h8'h'vEHUjRMU h'vCJUVaJjh8'Uhz h8'h8'CJaJh8'h8'CJPJQJaJ h8'6h8'   <>@B$ķҨҍ|t|eXt|T|hz j/h8'h3~ EHUj,NU h3~ CJUVaJjh8'Uh8'j/-h8'h8'EHUjT h8'h8'UVj*h8'h3~ EHUj,NU h3~ CJUVaJj(h8'h8'EHUjJT h8'h8'UV h8'h8'jh8'h8'Ujq&h8'h8'EHUj+T h8'h8'UV$&(*,.046\^`bf*,viZj -NU h3~ CJUVaJj6hKEhKEEHUj㿯T hKECJUVaJj)4hKEh3~ EHUj*-NU h3~ CJUVaJj1hKEh'vEHUjMU h'vCJUVaJhKEjhKEUh8'hKECJPJQJaJh8'hKECJPJQJaJ h8'hKEh8'hKE6hKEhKE6,.08:`bdfhnp<@BDFHx~ⷪ⣜|uqi^jhqFh'vUh'vOJQJhz hKEhz "jh'vOJQJUmHnHu hqFhz hqFhqF hqFh'v hqFhKEj>hKEh3~ EHUj-NU h3~ CJUVaJj;hKEh3~ EHUj!-NU h3~ CJUVaJhKEh8'jhKEUj8hKEh3~ EHU2hBFH\^`bdfhjlnprtvx ^`gd'vgd'v@&gd'vgd8' "HJLNbμΝ~qieaYQYMhThThd5hThKE5hKEhz h'vOJQJjGhqFh'vEHU#j.CU hqFh'vCJUVaJjOEhqFh'vEHU#j.CU hqFh'vCJUVaJjBhqFh'vEHU#j.CU hqFh'vCJUVaJ hqFh'vjhqFh'vUj@hqFh'vEHU#j.CU hqFh'vCJUVaJxP@&gdqFgdqF"X P2P@PzPPPPPPPPPPPPPPPP@&gd'v "&(*PRTVX\^`Pºº~ob`UjQhy)hy)EHUj)NU hy)CJUVaJjNh;h;EHUjݯT h;CJUVaJjLh;h;EHUjݯT h;CJUVaJh;jh;U h;h;jJhy)hy)EHUj(NU hy)CJUVaJjhTU hThThThy)hd% C 7) nem vN Yeaen 8) C 9)  EMBED Equation.3  10) C 11) C  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/sada-pro-zaky-s-pup-jaro-2011-1404035224.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/maturita-2011-u-podzim-1404035420.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/ilustracni-testy-2011-1404034781.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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"";0()*"52;+"() FMicrosoft Equation 3.0 DS Equation Equation.39qObjInfoqEquation Native |_1431186721wctF_Z_ZOle CompObjsufObjInfovEquation Native Q_1431186711yF_Z_Z5,* 0;52() FMicrosoft Equation 3.0 DS Equation Equation.39q= R\0;52{}Ole CompObjxzfObjInfo{Equation Native Y_1430466238~F=_Z=_ZOle CompObj}fObjInfo FMicrosoft Equation 3.0 DS Equation Equation.39q= y="(x"1)(x"3) FMicrosoft Equation 3.0 DS EqEquation Native Y_1430466253F=_Z=_ZOle CompObjfuation Equation.39q90. y=(x"1)(x"3) FMicrosoft Equation 3.0 DS Equation Equation.39qObjInfoEquation Native U_1430466269F _Z__ZOle CompObjfObjInfoEquation Native Y_1430466289 F__Z__Z=%# y="(x"1)(x+3) FMicrosoft Equation 3.0 DS Equation Equation.39q9+) y=(x"1)(x+3)Ole CompObjfObjInfoEquation Native U_1431185634F__Z__ZOle CompObjfObjInfo FMicrosoft Equation 3.0 DS Equation Equation.39qV x 1 =3;x 2 ="32 FMicrosoft Equation 3.0 DS EqEquation Native r_1420811758|F_Z_ZOle CompObjfuation Equation.39qE,* x 1 =0;x 2 =5 FMicrosoft Equation 3.0 DS Equation Equation.39qObjInfoEquation Native a_1420811732F_Z_ZOle CompObjfObjInfoEquation Native 1_1431185915F_Z_Z*( x=1 FMicrosoft Equation 3.0 DS Equation Equation.39qP0. c=1 FMicrosoft Equation 3.0 DS EqOle CompObjfObjInfoEquation Native 1_1431186597F_Z_ZOle CompObjfObjInfouation Equation.39qV/- x 1 ="13;x 2 =2 [Graph] Version = 4.3.0.384 MinVersion = 2.5 OS = Windows NT 6.0 [Axes] xMin = -14.5236666802575 xMax = 5.47633331974249 xTickUnit = 1 xGridUnit = 1 xShowGrid = 1 xAutoTick = 0 xAutoGrid = 0Equation Native r_1431185331wkS]D,ѽ_Z_ZOle Graph r xShowNumbers = 0 yMin = -9.25784915484978 yMax = 5.97820234729614 yTickUnit = 1 yGridUnit = 1 yShowGrid = 1 yAutoTick = 0 yAutoGrid = 0 yShowNumbers = 0 AxesColor = clBlack GridColor = clBlack ShowLegend = 0 Radian = 1 ZoomSquare = 1 [Func1] FuncType = 0 y = x^2 Color = clBlack Size = 3 [Func2] FuncType = 0 y = x-2 Color = clBlack Size = 3 [Label1] Placement = 0 Pos = -0.489331916309014;-0.202055163433476 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset0 Times New Roman;}{\\f1\\fnil Times New Roman;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\lang1033\\f0\\fs24 O\\lang1029\\b\\f1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Label2] Placement = 0 Pos = 1.03942652329749;-0.134408602150538 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset0 Times New Roman;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\f0\\fs24 1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Label3] Placement = 0 Pos = -0.703924190987121;1.34300921424893 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset0 Times New Roman;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\f0\\fs24 1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Data] TextLabelCount = 3 FuncCount = 2 PointSeriesCount = 0 ShadeCount = 0 RelationCount = 0 OleObjectCount = 0 [Image] Width = 466 Height = 355 ObjInfo_1431185367wkS]D,ѽ_Z_ZOle Graph s [Graph] Version = 4.3.0.384 MinVersion = 2.5 OS = Windows NT 6.0 [Axes] xMin = -14.5236666802575 xMax = 5.47633331974249 xTickUnit = 1 xGridUnit = 1 xShowGrid = 1 xAutoTick = 0 xAutoGrid = 0 xShowNumbers = 0 yMin = -9.25784915484978 yMax = 5.97820234729614 yTickUnit = 1 yGridUnit = 1 yShowGrid = 1 yAutoTick = 0 yAutoGrid = 0 yShowNumbers = 0 AxesColor = clBlack GridColor = clBlack ShowLegend = 0 Radian = 1 ZoomSquare = 1 [Func1] FuncType = 0 y = -x^2 Color = clBlack Size = 3 [Func2] FuncType = 0 y = x-2 Color = clBlack Size = 3 [Label1] Placement = 0 Pos = -0.489331916309014;-0.202055163433476 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset0 Times New Roman;}{\\f1\\fnil Times New Roman;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\lang1033\\f0\\fs24 O\\lang1029\\b\\f1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Label2] Placement = 0 Pos = 1.03942652329749;-0.134408602150538 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset0 Times New Roman;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\f0\\fs24 1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Label3] Placement = 0 Pos = -0.703924190987121;1.34300921424893 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset0 Times New Roman;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\f0\\fs24 1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Data] TextLabelCount = 3 FuncCount = 2 PointSeriesCount = 0 ShadeCount = 0 RelationCount = 0 OleObjectCount = 0 [Image] Width = 466 Height = 355  [Graph] Version = 4.3.0.384 MinVersion = 2.5 OS = Windows NT 6.0 [Axes] xMin = -10 xMax = 10 xTickUnit = 1 xGridUnit = 1 xAutoTick = 0 xAutoGrid = 0 xShowNumbers = 0 yMin = -7.61802575107296ObjInfo_1430471369wkS]D,ѽ_Z_ZOle Graph       $%&'()*+,-./0123456789:;<@ABCDEFGHIJKLMNOPQRSTUVWX[\]^_`bcdeg yMax = 7.61802575107296 yTickUnit = 1 yGridUnit = 1 yAutoTick = 0 yAutoGrid = 0 yShowNumbers = 0 AxesColor = clBlack GridColor = clBlack ShowLegend = 0 Radian = 1 ZoomSquare = 1 [Func1] FuncType = 0 y = -x^2-2x+3 Color = clBlack Size = 3 [Label1] Placement = 0 Pos = 0.128755364806867;-0.150214592274678 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset0 Arial;}{\\f1\\fnil Arial;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\b\\i\\fs24 O\\b0\\f1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Label2] Placement = 0 Pos = -0.600858369098713;1.39484978540773 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset238{\\*\\fname Arial;}Arial CE;}{\\f1\\fnil\\fcharset0 Arial;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\b\\f0\\fs24 1\\i\\f1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Label3] Placement = 0 Pos = -1.45922746781116;-0.36480686695279 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset238{\\*\\fname Arial;}Arial CE;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\b\\f0\\fs24 -1\\b0\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Label4] Placement = 0 Pos = 3.56223175965665;0.92274678111588 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset238{\\*\\fname Arial;}Arial CE;}{\\f1\\fnil\\fcharset0 Arial;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\b\\f0\\fs24 x\\i\\f1\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Label5] Placement = 0 Pos = 0.386266094420601;6.03004291845493 Text = {\\rtf1\\ansi\\ansicpg1250\\deff0\\deflang1029{\\fonttbl{\\f0\\fnil\\fcharset238{\\*\\fname Arial;}Arial CE;}}\n{\\colortbl ;\\red0\\green0\\blue0;}\n\\viewkind4\\uc1\\pard\\cf1\\b\\f0\\fs24 y\\par\n}\n BackgroundColor = clNone ShowInLegend = 0 [Data] TextLabelCount = 5 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