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Datum ovYen DUM: v tYdn knize tYdy: E1  21.3.2013 Autor: Ing. Leona PYibylov>0 )0*?0E8U0=ggg g )ggEgg g $g$$(g(,g,0g04g4+ f  l@k_ж_ж?Rectangle 7+D<4___PPT9 LMateril je ur en pro bezplatn pou~vn pro potYeby vuky a vzdlvn na vaech typech akol a akolskch zaYzen. Jakkoliv dala vyu~it podlh autorskmu zkonu.(7( & 8 @ @ @|z )O:l`Z C ,Skupina 8" T]  A ?? logo_2013_barvaPicture 11logo_2013_barva)O/E1`Z   Hap?Text Box 12a,1KxP:lY *StYedn akola technick a gastronomick Blansko akola modernch technologiJX 2/G33 G33G fXvB   F?Line 152XJcX ̙33JB___PPT10"+D' = @B D' = @BA?%,( < +O%,( < ++":$ f1 ph P(     d`cp_ж_ж?Text Box 1^`4D<4___PPT9 *,7( g338 @ @ @H  d gp_ж_ж?Text Box 2T5D<4___PPT9 hBod zna  se velkmi tiskacmi psmeny A, B, & P, Q, & PYmka zna  se malmi psmeny a, b, p, q, & nebo pomoc bodo pYmky (s oboustrannou aipkou) ! AB PolopYmka zna  se velkmi psmeny a jednostrannou aipkou od po tku polopYmky ! AB (polopYmka s po te nm bodem A a vnitYnm bodem B) se ka zna  se pomoc krajnch bodo se ky AB, KL, & s7 tg `7g `g `dg ` g `Hg `g `:g `g `2g `g `g `s8 @ @ @  Rcp?Text Box 3,l%D<4___PPT9 Zkladn planimetrick pojmy.7( g$338 @ @ @  Xk?Text Box 6 F> H  ``p?ÂAutoShape 10http://www.samouk.cz/moodle/file.php/13/Obrazky/obrazok6.3.1.png3j F> |z )O:l`Z  C ,Skupina 8"]T   A ?? logo_2013_barvaPicture 11logo_2013_barva)O/E1`Z   H`fp?Text Box 12a,1KxP:lY *StYedn akola technick a gastronomick Blansko akola modernch technologiJX 2/G33 G33G fXvB   F?Line 152XJcX ̙33JB___PPT10"+D' = @B D' = @BA?%,( < +O%,( < ++"$ f1   (    di_ж_ж?Text Box 1^`4D<4___PPT9 *,7( g338 @ @ @  d`ip_ж_ж?Text Box 2T58___PPT10T___PPT96. zDlka se ky tak velikost se ky zna  se absolutnmi zvorkami AB Polorovina zna  se jednostrannou aipkou, hrani n pYmkou a vnitYnm bodem ! ABC (hrani n pYmka AB a vnitYn bod poloroviny C ! aC Rovina zna  se Yeckmi psmeny , ,  & [r, sigma, tau] je-li rovina zadna tYemi body A,B,C, ozna me ji ! ABC Z7 t g `g `g `&g `g ` g `Bg `g `g `3g `g `g `g `g `g `g `Xg `g `gg `  E8 @ @ @  Rcp?Text Box 3,l%D<4___PPT9 Zkladn planimetrick pojmy.7( g$338 @ @ @  Xfp?Text Box 6 F> H  `i?ÂAutoShape 10http://www.samouk.cz/moodle/file.php/13/Obrazky/obrazok6.3.1.png3j F> |z )O:l`Z C ,Skupina 8"lT!  A ?? logo_2013_barvaPicture 11logo_2013_barva)O/E1`Z   Hk?Text Box 12a,1KxP:lY *StYedn akola technick a gastronomick Blansko akola modernch technologiJX 2/G33 G33G fXvB   F?Line 152XJcX ̙33JB___PPT10"+D' = @B D' = @BA?%,( < +O%,( < ++"F$ f1 ld@ L(    dip_ж_ж?Text Box 1^`4D<4___PPT9 *,7( g338 @ @ @D  dkp_ж_ж?Text Box 2T5PL___PPT10,$___PPT9tl hel zapisujeme pomoc 3 bodo vymezujc tento hel, pYi em~ prostYedn z nich pYedstavuje vrchol !" BCA Velikost hlu zapisujeme |!"BCA| Zkladn dlen hlo podle velikosti nulov 0 ostr 0 <  < 90 prav 90 tup 90 <  < 180 pYm 180 hly kos spole n nzev pln 360 pro hly ostr a tup *7 tr% t7 tg `eg `g `g ` g `g `g `g `$g `g `g `g `g `g `g `g `g `g `g ` g  `g `g `g ` g `g `g `g `g `g `g `g `g `gg `~  ?#_8 @ @ @  Rap?Text Box 3,l%D<4___PPT9 Zkladn planimetrick pojmy.7( g$338 @ @ @  X`p?Text Box 6 F> H  fp?ÂAutoShape 10http://www.samouk.cz/moodle/file.php/13/Obrazky/obrazok6.3.1.png3j F> |z )O:l`Z C ,Skupina 8"nT#  A ?? logo_2013_barvaPicture 11logo_2013_barva)O/E1`Z   Hjp?Text Box 12a,1KxP:lY *StYedn akola technick a gastronomick Blansko akola modernch technologiJX 2/G33 G33G fXvB   F?Line 152XJcX ̙33ZR___PPT102.V.:+D' = @B D' = @BA?%,( < +O%,( < ++"Z$ f1 x` `(    dhp_ж_ж?Text Box 1^`4D<4___PPT9 *,7( g338 @ @ @  dmp_ж_ж?Text Box 2T58___PPT10T___PPT96. Phel konvexn hel se nazv konvexn, prv kdy~ se ka s krajnmi body v libovolnch dvou bodech tvaru je st tohoto tvaru hel nekonvexn tvar, kter nen konvexn se nazv nekonvexn @7 t% t7 tg `g ` g `yg `g `0g `g `g `g `g `gg `8 @ @ @  Ri?Text Box 3,l%D<4___PPT9 Zkladn planimetrick pojmy.7( g$338 @ @ @  X ap?Text Box 6 F> H  gp?ÂAutoShape 10http://www.samouk.cz/moodle/file.php/13/Obrazky/obrazok6.3.1.png3j F>   A$??<konvexni_uhel 001Picture 2J:\DUMy\konvexni_uhel 001.jpg`   A(??@nekonvexni_uhel 001Picture 3J:\DUMy\nekonvexni_uhel 001.jpgS ` |z )O:l`Z  C ,Skupina 8"]S   A ?? logo_2013_barvaPicture 11logo_2013_barva)O/E1`Z   Hmp?Text Box 12a,1KxP:lY *StYedn akola technick a gastronomick Blansko akola modernch technologiJX 2/G33 G33G fXvB   F?Line 152XJcX ̙33ZR___PPT102.Vb_+D' = @B D' = @BA?%,( < +O%,( < ++"$ f1  (    d@np_ж_ж?Text Box 1^`4D<4___PPT9 *,7( g338 @ @ @"  d`p_ж_ж?Text Box 2T5-D___PPT10$~___PPT9`X hly vedleja dva konvexn hly !" AVB, !" AVC, kter maj spole n rameno VA a ramena jsou navzjem opa n polopYmky sou et vedlejach hlo je hel pYm hly vrcholov dva konvexn hly !" AVB, !" CVD, jejich~ ramena VA, VD a rovn~ tak VB, VC jsou navzjem opa n polopYmky; hly !" AVC, !" BVD jsou takt~ vrcholov; vrcholov hly jsou shodn "h7 t% t7 tg `g `g `g `g `{g `g `g `g `g `g `Yg `g `g `g `:g ` g  ` g  `g `g `gg `F + &8 @ @ @  R mp?Text Box 3,l%D<4___PPT9 Zkladn planimetrick pojmy.7( g$338 @ @ @  X dp?Text Box 6 F> H  k?ÂAutoShape 10http://www.samouk.cz/moodle/file.php/13/Obrazky/obrazok6.3.1.png3j F>   A$??<vedlejsi_uhly 001Picture 2J:\DUMy\vedlejsi_uhly 001.jpg>  A&??>vrcholove_uhly 001Picture 3J:\DUMy\vrcholove_uhly 001.jpg ||z )O:l`Z  C ,Skupina 8"T9   A ?? logo_2013_barvaPicture 11logo_2013_barva)O/E1`Z   H`op?Text Box 12a,1KxP:lY *StYedn akola technick a gastronomick Blansko akola modernch technologiJX 2/G33 G33G fXvB   F?Line 152XJcX ̙33ZR___PPT102.VPm+D' = @B D' = @BA?%,( < +O%,( < ++"$ f1  (     di_ж_ж?Text Box 1^`4D<4___PPT9 *,7( g338 @ @ @j  di_ж_ж?Text Box 2T5D___PPT10$~___PPT9`X Konvexn tvar libovoln dva body tohoto tvaru lze spojit se kou, kter cel (tj. vaechny jej body) le~ v tomto tvaru A B Nekonvexn tvar existuje-li se ka, kter spojuje dva body tohoto tvaru a pYitom (konkvn) nkter body se ky nele~ v tomto tvaru C D r7 t% t7 tg `ng `Gg `g `Cg ` g `g `g ` g  ` g  `g `g `gg ` 8 @ @ @  Ri?Text Box 3,l%D<4___PPT9 Zkladn planimetrick pojmy.7( g$338 @ @ @  Xjp?Text Box 6 F> H  p?ÂAutoShape 10http://www.samouk.cz/moodle/file.php/13/Obrazky/obrazok6.3.1.png3j F> B  @ f?0PYm spojovac ra 11"@/B  f?0PYm spojovac ra 13"@`B  f?0PYm spojovac ra 15"@/ @B  @ f?0PYm spojovac ra 19"@@  }B  @ f?0PYm spojovac ra 23"@} `B  f?0PYm spojovac ra 25"@ - B  @ f?0PYm spojovac ra 27"@  B  f?0PYm spojovac ra 29"@ -P B  @ f?0PYm spojovac ra 31"@ m P B  f?0PYm spojovac ra 34"@ m B  f?0PYm spojovac ra 36"@mZ B  f?0PYm spojovac ra 38"@@ZZB  f?0PYm spojovac ra 40"@ B  f?0PYm spojovac ra 42"@ =j B  f?0PYm spojovac ra 44"@ j B  f?0PYm spojovac ra 46"@ = |z )O:l`Z  C ,Skupina 8"]T   A ?? logo_2013_barvaPicture 11logo_2013_barva)O/E1`Z   H@kp?Text Box 12a,1KxP:lY *StYedn akola technick a gastronomick Blansko akola modernch technologiJX 2/G33 G33G fXvB   F?Line 152XJcX                      ̙33ZR___PPT102.VPm+D' = @B D' = @BA?%,( < +O%,( < ++"$ f1 91 $(  $ $ dp_ж_ж?Text Box 1^`4D<4___PPT9 *,7( g338 @ @ @ $ dnp_ж_ж?Text Box 2`XP___PPT92*  ~%( t$( t%( tgg&8 @ @ @ $ Rk?Text Box 3,l%D<4___PPT9 ZdrojeD7( g(g(338 @ @ @ $ Xk?Text Box 6 F> f $ F@hp?Obdlnk 7TD<4___PPT9 Sbrka loh z matematiky pro SO`, SOU a nstavbov studium. 2000. vyd. ISBN 978-80-7196-318-9. Matematika I pro u ebn obory stYednch odbornch u iliae. Praha: Sttn pedagogick nakladatelstv, 1985. Matematika II pro u ebn obory stYednch odbornch u iliae. Praha: Sttn pedagogick nakladatelstv, 1985. 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