Už ste púšťali šarkanov za úplného bezvetria? My sme dnes dokázali, že všetko je možné. Uverili sme jednej z novembrových pranostík, ktorá hovorí, že "na Saturnina skučí meluzína" a vyrazili sme na neďaleký kopec so šarkanmi pod pazuchou. Lašteky sú totiž nielen rajom záhradkárov a chatárov, ale najmä detí. Na jeseň sa hemžia rôznofarebnými šarkanmi, v zime zas sánkarmi.
Mierne zadychčaní z prudšieho stúpania sme sa pustili do rozbaľovania našich šarkanov. Mnohí z nás ich mali pripravených už od októbra, ale nakoľko počasie nebolo na púšťanie šarkanov priaznivé, museli si na svoju veľkú chvíľu ešte počkať. Po počiatočných neúspechoch so zamotanými chvostami a pretrhnutými špagátmi sme sa všetci postavili na štart. Slniečko svietilo, vtáčiky trilkovali...... len vietor nefúkal. V márnom očakávaní akéhokoľvek závanu sme sa rozhodli, že našich šarkanov predsa len dostaneme do vzduchu. O tom, že "pevná vôľa všetko zdolá" sa presvedčil každý, kto sa v to popoludnie pozrel smerom k Laštekom. Vytrvalý beh a trpezlivé opakované zdvíhanie padajúcich šarkanov spôsobilo, že sa v ten deň mnohé z nich nakoniec odlepili od zeme a na malú chvíľu si aj zalietali. Na krátky okamih sa nebo zaplnilo veľmi čudnými tvormi. Nad našimi hlavami sa totiž okrem motýľov, jastrabov a sovičiek vznášali aj tvory, ktoré bežne nelietajú - tigre, psy, ba našiel sa aj lietajúci Bart Simpson.
Vyfúkaní a unavení sme sa vrátili do školy. Verím, že mnohí z nás sa k púšťaniu šarkanov ešte vrátia so svojimi súrodencami či rodičmi. Snáď sa tá spomínaná meluzína do konca novembra predsa len ešte objaví.
streda 14. novembra 2012
pondelok 5. novembra 2012
Martin v pranostikách
S menom Martin je spojených hneď niekoľko pranostík:
Všetky údaje, ktoré sme zistili, sme si zapisovali do tabuľky v programe EXCEL. I keď sme s týmto programom pracovali po prvýkrát, nerobil nám veľké problémy. Väčšinou sme ho našli priamo na ploche podľa veľkého zeleného písmena X. Jednotlivé triedy sme vypísali pekne pod seba do prvého stĺpca tabuľky a počet Martinov v triede zas do druhého stĺpca.
Výhodou programu EXCEL je, že po zadaní údajov dokáže z tabuľky vytvoriť graf. Najskôr je však potrebné si celú tabuľku vyznačiť a z údajov na hornej lište vybrať VLOŽIŤ - GRAF. Najprehľadnejší zo všetkých sa nám zdal klasický stĺpcový. Mnohé z detí však vyskúšali, ako by údaje, ktoré zistili, vyzerali v plošnom, či koláčovom grafe. Posúďte sami, ktorý typ grafu by najviac vyhovoval vám:
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2+J42f0vbWnNhL5wrr1zcoCXh0YTgWZYNe6v2+5va5mCxuUzh5SCGPVu+5OFVI2hfSmUzdnWPVfccmvL0AHl0YPbkQg47VyCFyljY92j6V3jaPVn8dSQ+HjHdutBvSlUzdmhN77QkXlu4F8Ohi+HQLNeh4/yKHO6kZ2rTzvtXMw+3zaPXxgqlBH8p3SuNHse4crRe/8bbdC+DRxfBqFG7Qyzupu8os+mBQeyzzaOWU5Q3RpNW8+E0KtebE3hpmOK4GdhR4dDGsv+WuyN4f6NFxXGXatDO2mOXRfxpMDFp+aDbPCtm5kaYqLdyEV33g0QXgOiUb9FKVvD4bm54su+Xm0dpNg4VBH5HrlXc9l9T/kPwv1q92UDDw6AJ41ZkYdHzXx4s8O0Renk2/5Tx5mD+P/u8beTwu16CPSSs80s3AnWPVGiDuqDjw6AJ4Iaw9el79nlryTuq89+HlzKOV+1JPFcpt6eKEsLHmpF69x7nwigOPpk3JOzrS9V5fK28S+TDfXulcefSPQ6l9VI5Bk7YoXea/rw67O0A+4NG0ectzW3QZuz6ey5tEnus+vFx59FMZ99tJ7SNym+eu53J6581h/aIHBQKPpk1fYW7N6/quUsad1P25SheXR6tnYnHWPN+5cS83frH35TVV/2OyftGDAoFHU8X3mPtyKqfuqUXvpHbGWU8eZs6jyeNxsbue2xfNU9Y7N1L0zTOZ9eseFAg8miquzd6U099JHR5NLMimu4bzbhaXR6u3jeIMmjw0pEtmu55zVP8TV5UWSOLPPP5QZzoPK2HGik0Ocg7KCuDRlEk5/5uf2pHdQWG7PkaZUuksefS/Ank8Ksagj+S7tFO6+entESLpAkn8mS8+oouTpdkmB8ursE0OpoNXxkSYTGlJCzyaKpSmrpTcFzeJ3HHSzjzMlEeHo7Do79xoZZvSzU/V/+B+pQJJ5dFTIiPA5783X6MzDjMM4NE0+QqCZ9ZevEX1+1r0EDmdVHqYfq906jz611GzTfl+O9K+aJ4SHow4X0+uVNav/iqT+DNf8axNDmpiJ+E3c2cd8Gh6fDjMjXjrnnh92jb9blPOo59oTlqR2sfkhrtdz1lr4xc0q0DSe7TdEpKmg0c8ejqINj3waHrwujM6a/U7EsVJ5HZPt500Np0qj1Yvqe3lCKd0N36yt2AqvTPGlf9FkSKPDoJwgU7OMaJr9PKY8A3Ao+kxUFlbMNVdH9ND5BRs+m3zycOUeXR0FNZ2U7rJxW86U7o5qZhwWBxpPFqv15IMOgQezQkdwoMF061eX6MyiTzFycPNeXR0FFb+Xc/3onQu82C+dHu1jYs72DEmQi1KuHNjthwjj+aBL5+5+RbVP0v+0HS729n068YpLRvyaPX7ofRwtI1Bk7ZIbnZp13OmSi4xhbaawKMp8cH8zuiC64u85f15zvv6k4cb8mjlIf/9dhf3h3KrwCndPPSNn3gXVxN4NCWKnwLOQx89RJ55r/Rg3V7p9Xm0ejq5ITqHQcvtZrNe+JRuHqrneazfBoA+8GhK7NwJwy2qP9BzTiIfr0ml1+bRT408u54fGtJlSVO6eehx2rCSwKMpMVD5sd0y+g7JM4m8b9orTx6uzKO120Zmg24fyXc7v+s5azU6uACvgsCjKdGReDDckqvXIZl3Uq+8D29FHv1f5vvtpoOsODLccnps7agk8GhK8GO4pfexQ+Qbbdp5T5h5uCqPVu8znCqUH5rN08ru3NhYyTVOhFcQeDQNPj0erJZplby+nnYn9TBtHq38OJQeUt1vJ90fs5/SzbqXzrH9roLAo2kw33jH3mpZ9h3iDdPt+nCWTx4m5NFqZBTWuindd3LjJxcmy7ZitmElgUfT4D16tf++11STyPvLN3jE82j19HijQcttqfFb4sdkmfes3wmAPvBoGoxNXkyWm97fOIncsdbn0fLTukkrpN2Qzvdi13Om6n1gi3TVgEfT4M1gbq8cVu+5uX4S+eJ9eAt5tHIjrr7r+Vi65ndKN9set99VD3g0DYYaJ/bKY/8iewMz2aZfzeQ8+t9v5PE4yaAP5Zbc+MGFsfJZcYylesCjaTDUePBWnqvfVRInkUfuw5vn0Wo74X47ct9snhB+jJXP3uzihtKqAY+mwVDjwli57/2BEe6kntm0N7RiebT666jZPlyc0n0hne/vrudM1exlu/cS8A88mgZ9hQdX3Y3akdzB4n14jrWQRz9G77c7km8reNdzcb0Bj64c8Gga9BUeLHWHej8MqUOb7oeJhxm93y5ypJsLP92Vqj/jyg76fLtThVtFuFOFW2XWx56xW7Nb/udjsRbRxdqaWS0rgUfTAB6dq/q96SHyNzP06HAUltxuNus7PKWbYa/9MVi/GSqIcKsId8psmQ77xUd0cTrJcMXY2cBuCUJdFCYjWjIAj6ZBX2Fuprvbe/3JfXha60K6F8nV3t1XR9Oj/8Cj6RMz6LBf9fCKkbLhSEObHGQbZhjAo+kAj96u+h3JHZnqXVM5J/KZJJ+h5qz6X1x9R5+YQYd97Jl51pGYZoyJEIp2R8wad8CjaYA8erveH6hWT5GvNO28aXw/1P87RM1XnT+4+o4+afLoGXZLqE1zj+hvTuVaF1cG1snAo2kAj85t0F3ZGsr6ULbv5eZvpflbUa5V46QxXXS+6fMFCP3m3n7CGk2fFHl0lOVVWBcXpoZnGw0Oj6YB8ugc/Quxh4o+JPpAsl9Uu0WaJ0rzt9I8UZoninaj6j+4MNPdqvDoIticR0cTjI5Yi30w2BEXzDr2n5uAR9MAHp3JnZ+b7kDV+5I+JNpAMkeKdd20W/LF74lKN38rF79l6UzVLglzM92t3ulorN8M+4lNDmaWPFugdbFWEzvLnyJmizvg0TQYqFyY6S70fl8xh7I+kEKD1ofEeiT2jbTg0ZEqX6nGeZO5n+5KdXvYe1c14NE0wH0daWpXNgeyPpS0wcSg9aFkDhTrRrKum3aLzAw6atNho96o+q8j5pbKf+90sa+jasCjaYD7Otb3HckdqVF3ntQhsdvEupbWePSsSnVFu1aMH8fMXZXnCo+uHvBoGrzq7C2V0yq5fcWYWnPUoLWBZPVU67o59eh4Hp3YS2eqfkV4MFY+e3eE+zqqBjyaBm8GL8bKU+/3FXNI4u48reZIsW4kO1ygU3h0tCrXmn56wYO38lb9d9zxXzXg0TRwLA6MlaPqvxB7qMSsOdabf+XQoNPk0Ym9eq3qv0Ue7JWf3v/ErKyqAY+mwYfDj70y7juSO1BWufOsmkNlZtAp8+jEKtUV7UZhbq+81B+HrN8JgD7waBp8ejzYK/PqDcIPBhOsOdrrA8l6kGcGnSmPTuzJuaqdS5yYLMPePBFZvxMAfeDRNPjyOTJZFr3fk62Rst6dZ9UaqlGDzpFHJ++kvlaN0wsufJZRNa8uWL8TAH3g0ZR45sJkGdQXYg/lNdYc642hbN5IUYPOnUcn9tqNqv884sFqy+8tyFYVgUdToifzY7Ul9c+SN1T1wcqdG4nV6ioxg94mj06s5EzVrmXmVlt+tR/XXPQDdhV4NCXmx8H3onp92RzKG6051htDedmgt8+jE3tyqRrnEieGW07v9nGApYLAoykxNjky3EL7nmIO5UzuPKv2H2XZoGnl0YlVvdH0E5G54ZZTvbHD+m0A6AOPpsS7zdxtC68dyRmq6a051psjNdGg6ebRCf2Jol7Lxo8jTmy3uD748lm/DQB94NGUWNh+x4HtUu4ld6AYudx5nkS3SKJBU8+jk3dSn6rGtcyD7RZUzdMG6/cAKAR4ND0WlrbqVL8/2VSX26D1ITH7yiqDLiiPTuzlK3V6iJwL86XYWzdN1m8AUAjwaHp0Zda2S7n3u7Kdetfzujok9t1Kgy40j06syuQQORf+S6s6mJJVGNaVYF4K1pVgXv5v1seemc+cTbi/PzoBINugrAAeTZNRhW6/6xBnoOS25lhvvShrDLrwPDqpDw+Ra98PObHg7Xu3b7J+A1QW8/J/5qUQq4uP6OJ0/JXdEpYmf9vkYLpwj4kQm6S1CXg0PRyLuflS6J+bfvZdz2vqZBTWaoMuJ49OrORc1SfjuLhw4W2q7+E2paKIGXTYr3p4aTJWsLBGZxxmGMCjabL7t3b4vdmuZzoGrQ8l65GsN+gy8+jEPgyp+THiHD1u6iiUFB4dyTriEh1smXXAo6nSYW3BufuubOXd9Zzifrt1Bl1+Hp1YtRtteoicCy/OVK07aFaBpMmjZ9gtYcmUIx49HUSbHng0VXbxtOGz5A5UWtYc7fWBZN+TjQbNJI9O7KXT2SFyLuw4fe88Yxx4gaTx6AjLY7+ja3RiGLIOeDRVdu20oTdQzJFM153npwr7ahqDZphHJ1ZyruqXEg92nL7ihGGhbM6jO+I84uiItfingvBofnAd9l6crvo9xRwQitYc642RYt6kMmjmeXRir1xr2kmDH1Ne13/H1f7MiSbOswV6thwjj+aKZ4m5HW/oX4iTOKWbarWe45NWOM+jE6t6oxg/ed9JbV3j9EqVgUfTZqgxd+SVdTrIiro1x3pjuOFUIZ95dGIvnSra/BA5B9a81DvdTNttwY4Bj6bNu8XelJN6f6AY9HY9bzhV+JRqTzSfeXRila80/bzJgzUv1wA7oysNPJo2X77/zNqXF6vfla3sdz3nP1U4WHe/3a7k0Ym9cq0aJw1+DFr/79A8x3ysigOPLoC+wtyaJ/0LcYabp3RTrMZInt5vl9agec6jE+qJot2o+g8uDNr4jms6qg88ugDeTObuHDw3vYGq95tFW3OsN7uZk2jO8+jEXjpTtUsuJpH77y7rlzsoFnh0AfiM75L2+4o5LGrX85pqjOQcBr0TeXRila9U47zJ0KNxBHwfgEcXwyTuKN2gu7I5yDClm25v/918v91O59GJvXKj6r+Omdi0jaBjD4BHF4NT+u6OjuQOC9/1vKZaowynCnc4j06q0qmqXSvGj+OSPdr/wI6O6gOPLoavoMTdHZLbV4yJz7IxaH1IrHspn0HvYh6d2Etnqn5FSrNp6wpHV/YCeHRhTA6zFGzQfcUclrLreW21Bmpug97dPDqxKtfadBxXsR7tdg3WL3FQBvDowij47g7/hdhDhZU1R3t9mOqG6Krm0Ym9cq3oP4ucRP79EFPA9wR4dJG8kEIMenqkm607z6rdVbcx6Ark0YlVqiv6jVKQR9stvGf3BXh0kbyZ1A3aGyjhICseDFobSMYo/16OiuXRiT05V/VzibpNuyOL9YsblAQ8ukh8j+aU7p5sUZnSTTeJfsxzqrDCeXRiVa41Yz6Oa9tqnjVYv7JBecCjC2akUzDoF2IPZB6sOX6qMPv9dnuSRyf0J4p2o2o/j7a3aXeAEeB7BDy6YCaDaHNP6ZY8qlO6adYhsdtke4Ouah6dWMnZbBxX3rOFv49Zv6b3jqMr4/BKD3/N+tgz85mz8UFZE/T69M8xF5w7Bmo+g/b6CvUp3RR7q5/nfrt9y6MTe3Kp6vND5NlsGqMLy2e2QEd/LT6ii9OV124Jy6PB9XotOkwL8ww548PJbNA92SxgSjfFaoxk64aOQe9DHp1Y1RtN/yVm8mjj13Hwxfr1vH/EDDrsVz2cMFJ2TIT4hMMMwKNLoSun3fXckZzJrmf2prymt55lWga9L3l0Yn+iqNeK8eMopU3bDwrrl/I+ksKjI1nHkkQHHTFrvhEFHl0Krp3GoN2BYnDgyBurOco2qxB59Poqnar6fBzX6vrz2MfIFRakyaNn2C0hviJvt0bDo8uivy6V9vvhpjqOTHlNbz3S2RO9t3l0Yi9fadrpxbq5hUiiGZHGoyPoYuxjw+2yDnh0WXhu8l3PXWLzt+t5TbWGFE4VIo9eVZUb1fidMIkcSTRDNufRHTH6kWAtviLb5CCSgYyJsJyHrAYeXSIDdcGgO8QpZUo31Z6YLQq3cyCPXtM364p2o2jfF2waEs2QFB5tk4Pp1rr5Aq2LtZrYWfNAKuDRJfLphVueg+cmv7ue11arp8eBFuoAAAdhSURBVFA3aOTRiZWca/olmeyJPmsEPm5Q2lPg0eXyqvs92SxxSjfF3hiGo7AoGzTy6DW9fKXqpxduHwcL9xd4dKn4X54xYjBpkEq1X7aatII8Ol+Vb5By7DXw6LJxXIu5EefozRHNU4XIo1P2zRPFdbDfbq+BRzPAfOXo9ue0SfSDXJBBI49eU42/uIN034FHM8D7dHU+7Dhlbw6o3W+HPDp9T85VHx8V7j3waDbY7yYPdpyqDondIsUZNPLoVdUeOaxfp4A98Gg2+F++MdqN3R1Wt9gkGnl0Yq/eY6QsCAJ4NENcz2HvyJuqOVKKNmjk0ctVOlP9T6QcIAjg0WyxHJ0HU17TW0+U77dDHp2mt19d1q9NwAvwaMYYI37viTaHRZ0qRB69pup/sJcDzIFHM8b3PZ0ba472+kCy70kJBo08OtrL1xr2coAo8Gj2OK7FgzXHqtXXyjFo5NGzKtVV18WJFbAAPJoLzDeVH4PWBpIxlM2bkgwaefSsN/u5L4IHlQUezQX+l2/wdIu01aE/aQV59PqqPeLiJJAAPJoXPN/jwaD1IQnnyZZm0Mijm78V5S73mA5QceDRHOF9uswNWh9I9lNJe6KRR4dVvtYwY4VnEidMJj4ZTp6d3usfQxcTJ9JuAh7NF+6Hzdamw1FYLDx6T/No6Vz1PGzk4JrESe0Jz42JcEBIPXmNtluCUBdzDDaER3OH45osk+gWKdmg9zmPluqqh40c3JPOo21yIJBxoCev0eGf2uRglWWvBB7NI5ajM7Fps1v4/XbIo2d980Rx3nCecAdInNQee8ZuCULLDoIVa/SYCAfEDhan06YDHs0p1lgr2aCNkWzfMTDovc2j7SGutdsNNnv0mMxCjMQ1eraCB4Eu1gQyzvDd4dH8Yr6pZdq01WGTRO9nHm10cOB7Z9icR3fE2iLTFXnyBcR1f7oBeDTHhJumS/Foc1TgrELk0bGqP2Er9C6Rfl9HkOjRHbEWBh2J/7kJeDTX+L6nD0kJNm09ElYGvW95tNrCVugdI00ePX94vkbrYq0mdgK9vqzVGeIOeDTvzJbp4jzaHKgMDXqv8mj5WvO/sNMOZAAevQN4n254hWkRBq0PSZn32+1zHq22dNzcD7ICj94N/C/PKGaauNVX2Rr0nuTR2oMJgwY5gEfvDP6XT32nhzFSmBv0PuTRxjN2cYCcwKN3DGus0zxV+Le8SSt7mkefKFYf+6BBfuDRu4f9btI5VThkdqpwT/LoZl2xX7FAg62AR+8k4dVLW3n0kNgPMg8GXdU8mpyr7jvu4gDbAo/eVVzP2epU4YDlqcLK59HkSvM+sEADCsCjdxjP9/JNbwlv8efEoKuXRyt3OubGAlrAo3cb3/fMVyWrTZsvHCXRFcuj1QcDF/YDisCjd58v33aMbPfbsbbmSubRUl01XzA0FlAGHl0Rwng61aSVR172RFcpjyaXGj4hBEUAj64O/pdvbjqLaI24OFVYsTza+Gv5yDdAMcCjq4b9bqy2aWK2GN9vV7E8WjpV7VfMUgEFAo+uIN6na74m7Peweion1lyNPFp7MLB9AxQNPLqyOK6pR2xaH4bDZLmw5l3Po8ml5oyhz6AM4NFVZnYNkz6Q7BfGk1YqkkefKOaLjRvs9gqlcyx3juTOsdw5mvWJT9otoVZbnmdok4Ocg7ICePQ+4H7Y4UeFPPjyTufRyp3uudi8sXfIz0dy50h+PpI7x7M+4bkxEQ4ISZg5a5OD6eCVyHTalMCj94Mv3+ub1q3EiTXvXB4tX+sY4723xAw67JeemizESXPBI2t0xmGGATx6v/B9p6vzYM07lEdLpyouF91zYgYd9rFn7JYQhhgr1uj8WQc8eu/wPz23o/Nj0Nzm0dKpar5YONgNNufRkQRjg0dPB9GmBx69p/ie5zxrPBg0h3m0dKoaHQuzB0HI5jy6I9YWWZTl6Bq9PCZ8A/Dovcb/9NyewUNOzYlHk3PN6ttwZxAlXR49AR4NCsD33YFp37GcDs48j1Zu8akgSCZNHj0jskbPlmPk0YAS3qvtPKl7lUdLdVV/MnEgBXALPBrE8T89t2/a96Xe7FF+Hq22DBOxBuAeeDRYiffuuC+6fUeqlEfLV5rxbHkf+DwQ7AbwaLCZyWJdpFkXnUcrt7rxYuGUINg54NEgA/6H6w2sIjLrIjxaqqta27D6Nm6nA7sLPBrkxH933b7h/FWtOwp+TSuPJueq9mCYPRtTUUA1gEcDCvie573abs9w/qj2fZ55ibk9Wr7SlDvdeLbsoYNTJ6B6wKNBIfiO446scNV2nlT7YcMk8jR5tHKry7ea2jaMZ8seONgwB/YBeDQoFd/zfMfxHCes3sBye4bbM92eaTxb4S+rbztv7uwX7BjsM/BoAADgF3g0AADwCzwaAAD4BR4NAAD8Ao8GAAB+gUcDAAC/wKMBAIBf4NEAAMAv8GgAAOAXeDQAAPALPBoAAPgFHg0AAPwCjwYAAH6BRwMAAL+QO1IjLULuiHQroaKioqJyVUmL/B8K1MxtiX09kQAAAABJRU5ErkJggg==)
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)
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gedALj1jKAHE4bNHMPqhVCkD3oBMatZQCtoA0Vcw8Zk4lGqsE9vEMwbi0DyOG0oZLuYZGtJhNF9qATGLeWAbSCNlTSPUTZcjJRZA86gXFrGUAOpw2VdA85guxBJzBuLQNoBW2omHvIHWQPOoFxaxlADqcNGriHrUD2oBMYt5YBtII2VN49bAmyB53AuLUMIIfTBrgHZA/6gHFrGUAraAPcA7IHfcC4tQwgh9MGuAdkD/qAcWsZQCtoA9zDQvbAOQ/mFLTurHB+QZSrUk6Zp2zn+/Z+yilz9u1831TKeLd/SAXdQ8psceFb+U5Y9tv4iGgxe+Ccsy4zb01n6AyGA8TKxZRZjne+b+8nVr0VMNd0SMXcQ+pscXZj2iu47ETpda0UyR6cocOumYPJRKsM3EMZgHvQhkq6h8w37oXzAmUyGA6CjNK8MzFqqDq4610G0AraUEn3kNU9xLzDdQnzzmTXjHVZEGGn9QDj1jKAHE4bKugesroH98aoNVVf4TrAL5c0AuPWMoBW0IaKuYeAlO7BvTHUvTThuQe9wLi1DCCH0wat3EMgrtdaFbIHncC4tQygFbShYu4hbba4MTMWpppWmiMI2YNOYNxaBpDDaUMl3cMimC0OTMG4tQygFbShku4hCmaLAyEYt5YB5HDaUEn3kCPIHnQC49YygFbQhoq5h9xB9qATGLeWAeRw2qCBe9gKZA86gXFrGUAraEPl3cOWIHvQCYxbywByOG2Ae0D2oA8Yt5YBtII2wD0ge9AHjFvLAHI4bYB7QPagDxi3lgG0gjbAPSB70AeMW8sAcjhtgHuIZA8+iYkwb03WZZ1uB7FyMWWesp3v2/uJVW8FzPsSop17SJlqNI5o9uAMHdZlwWyCYiIQKxdTxq0737f3E1NyuJ3vm0rM+YpUZZhO7iF1qtF4ptmDT8GccXyy4ZdD+vLy2jIueqfNnnHBTps946JnXLDe3SCpfv/eWa3fSEjApS9Hz2Kp/mmzd/x/nc12eCeMnvnS/hsXzPibOU/5nJN63PXu/+dEj89ps2f8zS6TP0JsfWN3X4y3boWUc2GU/EW6vLZW6/f/jT89QYCG7kGle1iYLe6GsWtm3m51e7r93Tn9ZNU/W/VPVv2zdfrJOm32j/9qJ33/zF/uUv36Zyvl/mx8/f91jP9Vpnswf7lL+1//ZBn/1zn+q51yVq+FBu6h9d2JHp/6Z8u46Bn/6yRdW4OjuvTdMP7XOf6rXfCeh7y1e0g5F5K+SKv1g6OaNHoDAUw/97Bu9sC6bDDc/FsifelyL2nElPT9a9+Olut/tlJGWOZvvlS/fjU4/l97h1eB9fDJGvLVo3T8V/v4f21kDyGrrRxcW2M/gvRl+9Zdql//YgdHtfidD3jrVkg5F2K7hxH3VusbFyxl9AYCtHMPa3YPufxyacS9pHFr0vevfesu1Q/O6qRxrjUUS/XPus7xX+0qZQ+/Y9xAMM7NNXuo9m9mlvb/rOucfuinZA/t29FS/frnMmQPb5jDpZwLsV8kl3ur9Y2/GbKHTLRyDwGbuIdt8CmX7KGudfYgfWkie1AgKXuIdw8+IXvYNHvoIXvI5J26h5Bcsgd3mj3EjFtTs4eF+rPsIf4UsoZidVxZzexhYRz3BtlDtd3D6jhXLXuY1y9H9vCGOVzKuZCcPSzXLzh7WD0mZ11naTfZSTgDZojdUJ74kshlJwt/vsHkykto5R7iphrNYPvsAe5BCbgHNeAeMqmieziLbD0sL1Zx2YnRaBrGjTv/f/eN2olhbNo9bI+G7mEt4B4KA+5BBbiHTKroHlaPSVz2YLB7FukMlv5PkEksjX2nnUp0XFw7YUEP494EnY3dqDXYzbTOWnNrauge1gLuoRjgHhSBe8ikiu5hKW8IyotVgrG/y05mV/AxM06YO2Yx2cN9Y9YHuOwkvIO0nD1EuodZnfuG8q0qIi3dw1rAPRQG3IMKcA+Z6OseDDYmum8El/KpQ410D+6NsZIiRLuElO4h7BKi5Wy0cg8bAPdQEHAPasA9ZKKxe2BjIrIbNYONZ9fxsHuIphFBYrHwV/Qm3QPcA9xDMcA9qAD3kInO7mFMNPuJzdRRh73C/IYS2c2Cswe4h42Be1AA7kERuIdMqugeFIhc3MfMqEXL0wv6/JeZzUYjpnuY3X2KU9NbZw9wD5sC96AC3IMKcA+ZVNE9VBS4B7iHQoB7UAPuIZMquoeKAvcA91AQcA8qwD1kUkX3UFHgHpazh3BWED7himV7uDyCC0dM7et+7N+muIfY+ikjJvX93G05xT1Y94NctpUybi3PcUgvp7iH2Pop2cOuPktKK+Sy/pRzwfrprNa3f6+cazP30L42V+vv6lpUQuAeFrIHZ+iE80B0uh3FcrvbSxq3Nj52Yv+20bVj3UP9Ir5+q2sm3W9V38/dli+7ZpJ7aH3JZ1tJ49b6Rac8xyG9nOQe6hft2PrnV3aSe9jVZ0k6F5K+2+uWU86F1peY+u1uP8k9nH+Mqe8MnZQrxruiau7hfv5g+cLLSVT+NY5o9hDMMs3XnE0Q7kEJuAc14B4ygXsojGq5h+CBESJa/O1X/L8q/X4ryB7ERJi3pnVnrds3BMA9qAD3oALcQyZwD4VRKfcwe9w8wG4upQhrdA/mnRnkkmHcPKPEcw8K4LkHRVLcQ0xtPPewefZQtuceygirkHtwb4xo9zB76CPCmM1eSqL66IczdDrdzpY+Cs89qIDnHlRIcg947iEEzz0URpXcQ2b34N4YtVrDDjoJtXkw8NxDQcA9qAH3kAncQ2FUyT0sdQ/LN5ci7yQJ3nOr8mZzPPdQGHAPKsA9ZAL3UBiVcg/LryJZVNML3YPdUJv4Au9cKga4B0XgHjKBeyiMKrkHooWfrs6u/vNEITqZqOIPW/HOpcKAe1AB7iETuIfCqJJ7SGC9dxAuAfdQEHAPasA9ZAL3UBhVcg+xuDfGWrOnLgH3UBhwDyrAPWQC91AYlXIPbwDcQzHAPSgC95AJ3ENhVM095A3cQ2HAPagA95AJ3ENhaOAetgLuoSDgHtSAe8gE7qEwKu8etgTuoTDgHlSAe8gE7qEw4B7gHooA7kERuIdM4B4KA+4B7qEg4B5UgHvIBO6hMOAe4B4KAe5BDbiHTOAeCgPuYTl7CGYWXCvaw+X7v+G4tX1jxv5VinuIrZ9yv3Xdvd1VTHEPdmQOyG1iyri1DEdAJaa4h9j6Ke5hV58iJYfLZf0p54L1c7Ba3x4un2th9tC+jjmqu7oWlRC4h3n2IH0ZvN+bddlasd3tJ42Yzj+0Y//q/MqKdQ+nf8fXv7wyk0ZM6+7truJl10zKHlpf8tlKUiskHdUSxqTsYToT50r9RtdOyh529SneuhVSzoXWl5ij1Or2ktzD+ceY+oMhUoopVXMPWdOFRl67tMZscUTEOTfvTPPW3GDuB7gHFeAeVIB7yATuoTBYpdxD+mSiZDdVp3kICbIHzvnGowa4ByXgHtSAe8gE7qEwKuUesicTVX03n3lnsmvGuiyMm08miuce1MBzDyrguYdM8NxDYbAKuYeM2eLGzDgxjPDekvJscazLtvJReO5BATz3oEhS9oDnHkLw3ENhVMk9ZHcP8+xBdTogPPdQGHAPKsA9ZAL3UBhVcg8Zk4kudA9kN5W6Bzz3UBBwD2rAPWQC91AYlXIP6ZOJRueXjhPXseCdS4UB96AC3EMmcA+FUSX3QJQxmSiNmbH8rxngnUvFAPegCNxDJnAPhVEl95DAVpOJwj0UBtyDCnAPmcA9FEaV3EMsW04mCvdQEHAPasA9ZAL3UBiVcg9vANxDYcA9qAD3kAncQ2FUzT3kDdxDMcA9KAL3kAncQ2Fo4B62Au6hMOAeVIB7yATuoTAq7x62BO6hIOAe1IB7yATuoTDgHuAeCgLuQQW4h0zgHgoD7gHuoQjgHhSBe8gE7qEw4B7gHgoC7kEFuIdM4B4KA+5hOXvgnDtDZzAcqMf+7fKMXeGIqX3dj/2r8ys7yT3E1u/cLq8/HDGtu7e7iux2ef/D7MG6z2crKePWMhwBlZjiHmLrp8wWt6tP8datkHIuWD9j6vdul8+10D20r83V+phPNKRq7iFrtjgK3tyn/FKNaPYgJsK8NYM546w7S73cu7WTxq3tGzP2bxtdO9Y91C86sfVbXSvpfutm+1x8+bJrJrmH3vd8tpU0bg2OakmOQ3o5yT3UL9qx9c+vlr97Yfawq8+SdC4kfbfXLaecC+xbTP3+3fK5dhaZa3q1vrPF1C+aUS33kDFb3PT/nzCm9rpWCrMHn8REdLqdTW40wT0oAPegCNxDJnAPhVEp95AxWxwRuezEYGPVt3nTLHtwhg7rbj5hHNyDCnAPKsA9ZAL3UBhVcg8Z0wFF/k9m92DdWZ1uh12zIJq3Jp9seIXCcw9K4LkHNVLcw2plPPeA5x7elCq5B/XZ4tbKHrb/9RSee1ABzz2ogOceMsFzD4VRJfeQMVtcxFqnu+soeO6hGOAeFIF7yATuoTAq5R4yZoubs657WGMf4oB7UAHuQQW4h0zgHgqjSu6BKGu2uBnq3QPeuVQQcA9qwD1kAvdQGFVyDwnsfrY4uAcV4B5UgHvIBO6hMKrkHmLZ+WxxcA8qwD0oAveQCdxDYVTKPbwBcA+FAfegAtxDJnAPhVE195A3cA8FAfegBtxDJnAPhaGBe9gKuIfCgHtQAe4hE7iHwqi8e9gSuIdigHtQBO4hE7iHwoB7gHsoCLgHFeAeMoF7KAy4B7iHQoB7UAPuIRO4h8KAe4B7KAi4BxXgHjKBeygMuAe4hyKAe1AE7iETuIfCgHtYzh42mMdqNltczLi18TF+nrJG1451D0nzmrHb5fWfRWaL2/kcZypldru8/6F7CGaLK/88ZQWUk9xD/aIdW382W1yMe9jVZ0k6F/Kasy/lXGDfYur375bPtTB7OP/YWa0vJmJXl6OyUTX3kD6ZaPivJyz7Za1EtJg9cM5ZlwWzCa41/609XB7BhSOmpLmmk9zD6d/xc0ez2+X11zWaa5p9y2cW4qRWSDqqJYxJ2UP9ohNbPyV72NWneOtWSDkXet9i5o62f69k6phrWo1quYf0yUTtxrRXcNmJ0tu8KZI9OEOHXW84YRzcgwpwDyrAPWQC91AYlXIP2ZOJTlmdSG4J884MZ4vrfe2Ztybrsg1HDXAPCsA9KAL3kAncQ2FUyT1kTiYa/svqK76TcIZOp9ux7iz13YjZHp57UADPPaiQ5B7w3EMInnsojCq5B8XuYalaOnjuoSDw3IMaSdkDnnsIwXMPhVEl95AxmWhYR9lLE557KBC4BxXgHjKBeyiMSrmHrMlE7WZNPW8IwHMPxQD3oAjcQyZwD4VRJfdAlDqZ6JgZtShKU8jlkj3APagA96AC3EMmcA+FUSX3kMBWk4nCPRQE3IMacA+ZwD0URpXcQyxbTiYK91AYcA8qwD1kAvdQGJVyD28A3EMxwD0oAveQCdxDYVTNPeQN3ENhwD2oAPeQCdxDYWjgHrYC7qEg4B7UgHvIBO6hMCrvHrYE7qEw4B5UgHvIBO6hMOAe4B6KAO5BEbiHTOAeCgPuAe6hIOAeVIB7yATuoTDgHuAeCgHuQQ24h0zgHgoD7gHuoSDgHlSAe8gE7qEw4B7m2YP0JZ/wYO6HTrejHtvdftKI6fxjO/avzq+sWPdw+nd8/csrM2nEtO7e7ipeds2k7KH1JZ+tJLVC0lEtYUzKHuoXndj6ja6dlD3s6lO8dSuknAutLzFHqd3tJbmH848x9TFbXIhe7iF9qtE4otmD8zCd+8EZOmst9nD5/m84bm3fmLF/kuQe6hed2Pop8+uuu7e7Wtht2lzTuWwiadyadFRLuCS5h6SPkOIedvYREs6FvFohfa7p1fr2cPlcC7OHYK7fYDHvTHbNzDvMNT2HaeQe0qcajSfIHqQvg/nj5t8Mn1rXlnHBTps946J32uwZF6x/HzPVaIp7aPzTT7qrnuQekuon3W9Nz44vr63o/p82e/3/0mZL7Tu4foYAAAvDSURBVP/nLNW/vLZGz4lny2p946IXXz/ZPaTc/5W+vLy2ltbfvx8l1Y9thcvkVpC+7N87S+s/bfZGz4n1R89idlTn9dOP6mr9y+vE6adis4fGP/3Y2yYp7iHlft3omSt+t6fEnQspH2Hdc4F8Gj2LpfWntMK650KSe4jer3OGDrtmgyHuNS2gkXtQnmo0SjBqMO9M83Zh1NC6ti+vrda1dXltBeWUq9KIe+1bt307ikZrmDYGsYZiqX7rW9olxuXeUv32rZt+y35p/1vXVmbfsFb94CoTrZ9yyZh9hOWjlP4RVtdvJrcCEa3bCqOxWFp/69pO6Q7XrU/To7pQP/2orray+TvtEJm/+VL91rdBVt+w/N0ejdM+gnk/Uj8XaPNWWGjrpL6B1j8XYutHP4KzxTzzesO0cQ/KU40SLc41HcSgh1CJwdzU1a1v3pm9r713Vb+ErYBWLlUrwzfEoo97WKt7CBETwbpsvVufFa8fjpXeT/0StgJaOff6Gx/VvC5B+qGPe1CZajSWdfeh6vWJqNNd7+ewVa9P5WsFtHLu9amQo/qu0Mg9ZE01msS6+1D1+lS+a1kBZ3XZWgGtnHt9KuSoviv0cQ9EsVONZtP/tt4zU1WvT0S9b713VZ/K1wpo5dzrUyFH9V2hj3sAAACQI/q4BwAAADmikXsAAACQH3q5BwAAADkB9wAAACAGuAcAAAAxwD0AAACIAe4BAABADHAPAAAAYoB7IKLp49bJD1rbjVot+kKnzdZfq9VqJyzhPVBbbcK9McJpkBJeJbLtR8jchN2sZX1G1a2sNITLTsLH4VVfpZWyhpXjsP36p8wPQq2xuI2tNxF5I8CbrJ9UZtPK70RI2MS236L5+le/pbm18vsB7oHsZq3WtO1mYvfg3hhGs2Esn5BrbKEx/a677CT+e7ndJsL1L7+XMKf1Z28iOIbT/7hvbHjujZlxwlhMQ7jsJPo2rQ0+hctOUrr/7ddPtHQQ3mYTUxanNslp/UuzacWsIYdvUeomtv0WRdd534jrQfNrgvcB3MOU5O4h+FalX19USXjNeG6bSHhPbZ4fIWYT+Zxs07M3riEiJ/Z9Y6NxpXL3sOH6ichupB2EXDYRruotDlFm97D9tyh1E1t/ixYHLpFtzf49vyZ4L8A9TEnsHsbMCL5JMUO2dUk4tbbexPzOT+yf5/ER0jaRx8kWdpwJ3UOeN5feYP3BQTbCG3Bvd/8q4Wjn9BHi71zN/nX7EyFlE9t/ixYyhtVzDTeX1gbuYUpS9xAZ76+OR9Yj7c5PjptYOcdyXH/8JrY/sSMjx4zsgezGOq/jjSH9tsPG618Y/K6uJK+PkDR4z2H97o1RqzXs4Aq+8kXN5VuUtok8BhkR97OqH3L9Fr0P4B6mJHQP9pIQ3HjQEXvhzncTs7UtnRX5rj9uE7ncTE/byeiJvcZETwmk3nbYeP2LB2Hl65TTR4jp23Ja/8LVebUTyuNblL6JnH3A6r2+fL9F7wK4hynx3cPSiGbTAU6atNx+E9Fkf/XykctHSN9EkLaHFcbM2OIuXFWzh+j1LmY2qnw+QvJFbev1L3wxVtaQ17coZRN5f4vS7D2yBzXgHmIT0um3Z+Vs3Citnt9vjd51zXET0Zuqy/c38vkIqZtIrrAJke4hXP/2d42jg9/V/c/prnSkod/gI8SOr/Ncf/REiNxHyvFblLYJItr2WxQ90RYcda6t/J6AewAAABAD3AMAAIAY4B4AAADEAPcAAAAgBrgHAAAAMcA9AAAAiAHuAQAAQAxwDwAAAGKAewAAABAD3AMAAIAY4B4AAADEULB7qMM9AABAJZhmDzLiHh5b4skUzzm6h+Dm0p9L8VT3+BGyBwAAKD9x7qHFZzeXtncPQfYw4o8m/9Pij3WPH8uXA5JwDwAAUGqm2cPrnnw58PiReDrjf1ri0RTPjidELu5B8GeHP5ruQ5s/nonxsScOpLcX3F/q3bBOt8OuERERERHLFXs3HfJr9LrvTQ7E+Jj/OeMPbfePKZ5H3oTLV7m1e5gI8Tzifyw+ZO7DuXg69fihfDmg173w90vBjSaUUUYZZZRLU94jf4/kvnzZ9/iReDL4n4Y77PA/tnge5eUeBH8a8Qd79Iu5vy/dh1PxfCz4gXzZl94eyT2Se+TvkV+bRkJERERE3FH090gGcY9e9z2x7/ED/njMH+rur4b7u+c+2OLZFRMRZg/ruwc/dA+eeObuw8D9ZY7u2+6vc3d4Kh6PxfOhNzn0xIF8OZAv++TtS2+fXvelt0ev+/IVEREREbHAGFx7vX3p7cuXfSkOPH7gjQ/54xEf1kc/z0c/26OfJn9w+JPrCU96aXeWErqHmXuQkqQnPeHxJ+4OR8695fzbc+4uR/+dj+5P3aHhPhzxxyP+eCieD8XzgTc+FOMDjx96/AALFixYsBS7HIrxgRgfiqdD8XTE/xzxh2P3t+H+rDv/njv/tpw7Nrq33aEjnrk38abZA23qHuiVPOGJsXAf3NH9YPDDHPxgg+8t50fDuT0b/Vt3/jsd/Twd/TTc34b7+5gPDXd4zB+Og8hRRhlllFEupOwOj92h4f46dn8Zo3tj9N+p82/duTsb/GgMvrcG3zvOrTm6H/AHVzwL70XK1/Wzh5l7IPJJvkrvRYqx4A/cuXcGPwbWTd/qMqvbtrotq3tpXzesm3P767n99Wzw/cz+Xh/8OBsgIiIiIhYcv5/Z384G387tr2f2TcO6btjXl1a3ZXXbVpfZX83BD3t0P3IfuBh73ss8e9jkuQfySUryXqTHPf4oRj/dwa1jf7WtK9P80jc/M/Nzx/zUNj+3zc8t65+W+c+ldXUZxGAxr1BGGWWUUX7jcnjt/adlfmmZX1rm55b5uWN+6pifmfmlZ11Z9o3t3Dqjny5/FIJ70pv9qjWZxO5B+nJqpz0pJp548tzf3PnXtb8NrK5tfrH6n8zeh36/2es1e/1mr9dk/Q+s1+z0P7Deh868jIiIiIj4dvFDp/+B9cOrbpP1mmx6Zf7Q7380zS+WeWXb3xzn35H7m/Mn4QnpeZLkLG/YwD3Qwv0lj/8Ro5/cuXXtr47VHZifbfOT3ftg9T9YvabZb5q9Zr/fNHsXs3hh9i76vQuUUUYZZZTfuBxegZtmv2n1mlb/g9X/aJlfBtbVwP7qDG5Ho5/c/SME97wXjyQFWnrNXy5F+wZfSkmeJz0h+ZNwH4Rz7zq3rv1tZF075j8D88ug/9nuf7L7HyPLB6v/Ieg5EBERERHfOH6cxv5H2/xk9z/Z5ueB+WVgXTnWtWN/Gw3u3NE9d4dcPHtiErmztNnNpRApJQUGYiL5k8f/iNEv7vzHB7fu4Ltrfx3ZX0fWtWNfj6yuY3Ud6woRERERsfDYdezuyOo69vXIvnEG30aD7yPn1nX+c91fwn0Q874h6zdLGd3Dwu+Xgufjgh7iWfBH4Q6F+4s7967zHx/cuc6dO7h1B7fu4Mdo8MO1v48G3xERERERC4w/3MGPUXApdv51nf/c0U8++sXdB+E+CjH2BPfC37NKf36d3zx7mN5lkjTNIYQU3BNjjz95/NFz/wj+INyhcIdi9Ju7v8XoF3d/ISIiIiIWHn8L9zd3h8J9EPyP4I9CPHti7HkTGTwmHe0bNs8eojkEhTmElJ4n5Yv0hOdNpOCe4B5/FuLZ409CPHn8SfAnjz8K/oiIiIiIWGB88vjT7Go8nvYKYuJ5LzJIGuSrlHL2q9SsvkEtewiI5BDyVcpXkp6Ungw27AnPE9MoJp43kd5kVhYoo4wyyigXVRaz/sCTnjftFaa/Uwp9g0LfoNo9zO5STXOIaQz6CTndfLAfnjfbJ0RERETE4mOQJbzSNFcIr9h+5Equ1kMoZw9RwrX7YZ+x0nPIWX+FMsooo4xyMeX5dXh+fV4rY9iwe4g+Xzf/XRNF7mT5KKOMMsool6JM0+szRa7bb9Y9ZOMjIiIiIpYg5kGu3QMAAABdQPcAAAAgBnQPAAAAYkD3AAAAIAZ0DwAAAGJA9wAAACCG/weBIHukGh0MZQAAAABJRU5ErkJggg==)
- Ak príde Martin na bielom koni, metelica metelicu honí.
- Akže je Martin mračný vo dne i v noci, ľavná zima i na Vyšnej Boci.
- Dážď martinský znamená mráz a suchotu.
- Keď na Martina list zo stromu neopadol, môžeme čakať tuhú zimu.
- Keď na Martina prší a zamrzne, škodí to oziminám a pôsobí drahotu.
- Keď padá na Martina, aj Veľká noc príde na bielom koni.
- Martin už na sivkovi prijazdí.
- Martinský sneh je planý na oziminy.
- Na Martina medveď líha.
- Na svätého Martina drž sa, synku, komína.
- Po Martine už zima nežartuje.
- Sv. Martin chodí na bielom koni.
- Svätý Martin chodí na bielom koni, ak príde na sivom koni (hmly), bude zima striedavá, ak na žltom (sucho), príde tuhá zima.
- Svieti-li na Martina slnce jasné, to tuhú zimu znamená.
Všetky údaje, ktoré sme zistili, sme si zapisovali do tabuľky v programe EXCEL. I keď sme s týmto programom pracovali po prvýkrát, nerobil nám veľké problémy. Väčšinou sme ho našli priamo na ploche podľa veľkého zeleného písmena X. Jednotlivé triedy sme vypísali pekne pod seba do prvého stĺpca tabuľky a počet Martinov v triede zas do druhého stĺpca.
Výhodou programu EXCEL je, že po zadaní údajov dokáže z tabuľky vytvoriť graf. Najskôr je však potrebné si celú tabuľku vyznačiť a z údajov na hornej lište vybrať VLOŽIŤ - GRAF. Najprehľadnejší zo všetkých sa nám zdal klasický stĺpcový. Mnohé z detí však vyskúšali, ako by údaje, ktoré zistili, vyzerali v plošnom, či koláčovom grafe. Posúďte sami, ktorý typ grafu by najviac vyhovoval vám:
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