Cirkeldiagram; Statistik. 1. Koordinatsystemet; 2. Punkter på en linje; 3. Proportionella samband; 4. Typvärde, median och medelvärde; Procent – hela är 100%; Procent – cirkeldiagram; Tal. Tallinje – vad är det? Negativa tal; Stora tal; Stora tal med tiopotenser; Jämföra bråk 1; Jämföra bråk 2; Jämföra bråk 3 – bråkplank; Bråk – räkna del av antal
90 90 Procent Animerat Cirkeldiagram Med Cirkeldiagram - Ladda ner från över 158 Miljoner Hög kvalitets Stock Foton, Bilder, Vectors, Arkivfilmer. Registrera dig GRATIS idag. Video: 191279436
Cirkeldiagram kallas ofta för pajdiagram. De olika ”pajbitarna” representerar delar av en helhet och hela cirkeln är alltid 100 procent. Jag förklarar hur man kan läsa av och räkna med ett cirkeldiagram. About Press Copyright Contact us Creators Advertise Developers Terms Privacy Policy & Safety How YouTube works Test new Syfte och presentation av ämne Syftet med denna lektion är att introducera cirkeldiagram och ge en konkret beskrivning av vad cirkeldiagram kan användas till.
Då täcker hela cirkeldiagrammet 100 procent av det du mäter, och varje del i diagrammet täcker sin 23 feb 2014 Procent 1. Cirkeldiagram. 12,533 views12K views. • Feb 23, 2014. 37. 9. Share.
Ladda ner royaltyfria Cirkeldiagram med tjugo procent tecken, 3d render stock vektorer 4677539 från Depositphotos samling av miljontals premium högupplösta stockfotografier, vektorer, bilder och illustrationer.
För att det inte skall bli för plottrigt har Lina gjort färre, Avläsa cirkeldiagram och avgöra hur många procent de olika delarna är. Dela upp det hela 100% i olika procentsatser. Kombinatorik.
Det illustrerer, at procent er pr. hundrede eller hundrededele. Hver kasse repræsenterer dermed 1 % og de 100 kasser er en afbildning af hele talmaterialet i en procentvis fordeling. En procentvis fordeling indtegnes, eksempelvis med forskellige farver, for at illustrere de forskellige procentsatser for den observation man skal påvise.
Cirkeldiagram. Een cirkeldiagram wordt ook wel een taartdiagram of een schijfdiagram genoemd. Het cirkeldiagram is een van de meest toegepaste diagrammen Her kan du arbejde med brøker, procent, decimaltal og cirkeldiagrammer. Kan du ikke se teksten?
Cirkeldiagram. 12,533 views12K views. • Feb 23, 2014. 37. 9.
String kontor inspiration
Ange antalet decimaler i procenttal. Ange en siffra för Fast antal decimaler. Visa datavärde för sektorsdata.(function(){var uer=false;(function(){var a=uer,b=Date.now();if(google.timers&&google.timers.load.t){for(var c=window.innerHeight||document.documentElement.clientHeight,d=window.pageYOffset,e=!1,f=!1,g=document.getElementById("fld"),h=g?g.getBoundingClientRect().top+d:0,k=document.getElementsByTagName("img"),l=0,m=void 0;m=k[l++];){var n=google.c.setup(m,!1,h);if(n&1){if(!google.c.datfo||m.hasAttribute("data-deferred"))e=!0}else n&4&&(f=!0)}a&&(h>=c||!google.c.btfi&&e&&f)&&google.c.ubr(!1,b,h)};}).call(this);})();function _setImagesSrc(e,d){function f(b){b.onerror=function(){b.style.display="none"};b.src=d}for(var g=0,a=void 0;a=e[g++];){var c=document.getElementById(a)||document.querySelector('img[data-iid="'+a+'"]');c?(a=void 0,(null==(a=google.c)?0:a.setup)&&google.c.setup(c),f(c)):(google.iir=google.iir||{},google.iir[a]=d)}}"undefined"==typeof window.google&&(window.google={});(function(){var s='data:image/png;base64,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';var ii=['dimg_18'];_setImagesSrc(ii,s);})();(function(){var s='data:image/jpeg;base64,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\x3d';var ii=['vxt3'];_setImagesSrc(ii,s);})();(function(){var s='data:image/jpeg;base64,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\x3d';var ii=['vxt4'];_setImagesSrc(ii,s);})();(function(){var s='data:image/jpeg;base64,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';var ii=['vxt5'];_setImagesSrc(ii,s);})();.eA0Zlc.qN5nNb{margin-right:2px;margin-bottom:2px}title-with-lhs-icon:hover .ekf0x h3{color:#1a0dab}title-with-lhs-icon .ekf0x{color:#202124;display:block;margin-left:-53px}title-with-lhs-icon .hSQtef.ekf0x{display:inline;margin-left:0}title-with-lhs-icon:hover .hSQtef.ekf0x{color:#1a0dab}#rcnt .ekf0x:hover h3{text-decoration:none}.dtIg1b{display:none;margin-right:12px}title-with-lhs-icon:hover .kNmTT{display:none}title-with-lhs-icon:hover .dtIg1b{display:inline-block}g-section-with-header{display:block;margin:0 0 0 0}.e2BEnf{font-size:20px;line-height:1.3;}.U7izfe{padding:0 0px 12px}.ySu5Fc{margin-top:-6px;padding-bottom:4px}.DuAqE{float:right;height:34px;margin:7px 0;position:unset;width:34px}.KPV9xf{background:#fff;border:1px solid #dadce0;border-radius:17px;box-sizing:border-box;color:#70757a;height:34px;padding:4px;width:34px}.KPV9xf:hover{background:#f8f9fa}.HErFVb{background:#fff;border:1px solid #dadce0;border-radius:17px;box-sizing:border-box;color:#70757a;height:34px;padding:4px;width:34px}.HErFVb:hover{background:#f8f9fa}.jD7Eif{overflow:hidden}g-expandable-container{display:block}g-inline-toggler{cursor:pointer;display:block;overflow:hidden;position:relative}.yKfQwe{position:absolute}.gmYxHe{width:100%}.ng1g0e{opacity:0;visibility:hidden}g-expandable-content{display:block}.gymTod{background-color:rgba(0,0,0,.3)}.gymTod img{object-fit:cover}.dgdd6c{display:inline-block;margin-right:6px;outline:none;padding:6px 0}.dgdd6c:last-child{margin-right:8px}.WGYX8{box-sizing:border-box;background:#fff;border:1px solid #dadce0;border-radius:18px;color:#3c4043;cursor:pointer;display:inline-block;font:400 12px arial,sans-serif;height:36px;min-width:36px;position:relative}.wf-b .WGYX8{font-family:}.WGYX8:after{bottom:-7px;content:'';left:-1px;position:absolute;right:-1px;top:-7px}.WGYX8:hover{background:#f8f9fa}.KymMLe:focus .WGYX8,a:focus .WGYX8,.WGYX8:focus{background:#f8f9fa;border-color:#9aa0a6;color:#e8eaed}.KymMLe:focus .WGYX8:hover:not(:active),a:focus .WGYX8:hover:not(:active),.WGYX8:hover:focus:not(:active){background:#dadce0;border-color:#9aa0a6}.WGYX8:hover,.KymMLe:focus .WGYX8,a:focus .WGYX8,.KymMLe:active .WGYX8,a:active .WGYX8,.WGYX8:focus,.WGYX8:active{color:#202124}.KymMLe:active .WGYX8:not([disabled]),a:active .WGYX8:not([disabled]),.WGYX8:active:not([disabled]){box-shadow:0 1px 2px rgba(60,64,67,.3), 0 2px 6px 2px rgba(60,64,67,.15);border-color:transparent;background:#fff}.WGYX8[disabled]{background:#f1f3f4;border-color:#f1f3f4;color:#bdc1c6;opacity:0.38}.AB4Jjf{font-size:14px;line-height:34px;padding:0 8px;text-align:center}.AB4Jjf,.qfpP8d,.ktgKbb{box-sizing:border-box;display:inline-block;height:34px;vertical-align:bottom}.qPB6Vc{padding-right:11px}.qfpP8d.h3yRU{padding:0;margin:1px 0 1px 1px;height:32px;width:32px;border-radius:50%;overflow:hidden}.gLDgs{min-width:46px;padding:0 11px}.wFKnCb{padding-top:6px;position:relative}.SjnGOc{display:block;text-align:right;margin-right:-9px;margin-bottom:4px}.kkg8oe:visited{color:#666}.kkg8oe a:link{color:#1a0dab}.TvcMHf .kkg8oe a:visited{color:#1a0dab}.nucC7d{font-size:small}.yoSdhc{margin-top:8px;margin-right:16px;vertical-align:middle}.TvcMHf a.JSTKkb{color:#70757a}.JSTKkb:hover{color:#202124}.B8tSoe,.wh2ucd{margin-top:8px}.TvcMHf span,.TvcMHf span a{font-size:14;line-height:1.58;position:relative}.TvcMHf span a::before{content:'';height:48px;position:absolute;top:-6px;width:100%}.XAWeZb{margin-right:16px}.wuQ4Ob{color:#70757a}.WZ8Tjf{color:#70757a;}.Fam1ne{background-repeat:repeat-x;display:inline-block;overflow:hidden;position:relative;}.Fam1ne span{background-repeat:repeat-x;display:block}.KsUr1 .Fam1ne,.Fam1ne.sCCsuc{background-image:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABoAAAAaCAQAAAADQ4RFAAAA6klEQVR4AZXQMWsCMRiH8SAnQacODgpyg8rh1EEQHXS5xaUdXA5KRUHo+/2/wdN3aBNK34TEZ0rCD86/S/140ZydI9WrVo3etUrk+dJ8Hdog2qYO9YjW16ARD0R7MCpHC+SnRTk6BHQoR0NAg43WvP1LYsbrWh0tN6SwG+3v53n6ItLj//6nFfcsuLOyhphwSZILk/R6nUm6/OQzE83yaGeiXR5dTXTNoSmSaJpGWyQ0aBLaplGc/EijHePkKdTwRLQP5uFurifRnjQ2ahHtzBhHbKw3orU2OvHJEme01JeTjfZ4XCLPPp6+AYsy7RMdMSvnAAAAAElFTkSuQmCC);}.KsUr1 .Fam1ne span,.Fam1ne.sCCsuc span{background-image:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABoAAAAaCAQAAAADQ4RFAAAA9klEQVR4AZXUoY7iUABG4SYYEgwYwhOsx4MlqUaAQ/AGMxqHIUHDC4DnATaMx7MORVAEh5vAtzUN7M69TXuOurc5SfuLJjH8ykzCJmJ++qgefWVWjJq+M5vVojEYV4s2YFMlqrmBm1r5qC+nXz5ayFmUj/7IOYajkd//uffO/sfzUdZJXZTlIs1fr2WrDFutf79p6KqIq2FoiLadGDvt+HoTISbFk3eF6BZHMyFmxdFBiENR1PEU4qkTj6ZeHDNfTONRPvnDUj1z6ZFPHovq7uCkJ7/rOYG7ejhKwVrD+23DGqThaOVsIAk4cLYKR3NN8b/T/HX6C7jRb/QEnjPPAAAAAElFTkSuQmCC);}.tPhRLe{background-image:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACoAAAAmCAQAAAAYCMGrAAAA+klEQVR4AcWV4cbtMBBFF0MIVUopoVSrhDDv/3gf/RFRpzdNOty1HiBO99mzeYWgCMZMKCPGrCgrxiSUhCkDeukxJKCXAUMiehkxw6FZhxEzmp0x4kCzByYISqlYdal0supS6WrVpdLEK0YSamJiJOPY0c/uOG4s6CcXfuKJaJcRzyNCQJsNiF1sRTR1hP11NNJ8RCrONOPRf+r7J+TZgQ5CNfMOYvW/2YxDqzqA/57+gVY9eiakrnyZEGXDsaE3p/4JScwPX3rtnZATDxnPWT7X16XAHaH8HWNrlxJD9TyGti5tCM84zpZe+RxNjeX9tZqLaGoMxN/P/wHP5Vw+8ZxnEQAAAABJRU5ErkJggg==)}.tPhRLe span{background-image:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACoAAAAmBAMAAABALxQTAAAAFVBMVEVMaXH4twP4twP4twP4twP4twP4twP7w8S/AAAAB3RSTlMAFv5uPpvQloUsTQAAAMFJREFUeAGE0TEOgzAMQFEXoDNiYC6/wFxxAsTADDkB5f6HqNRENXUi8TYiRfnY8lNXkjBOkuBWSeAhsYJOYiW9xO4MEqshkTbCSyIH7GLdgFasHHgmwkikZQD6OROZRG4Hxju8o/TNhbNhCqkOxaZDVKdxNnq/EjUS/A2o0PuXpyVeb9bjDWY9QSWXDQfBbtbjtWY9bM4sqfx+5yYt8wNcAFEzrGGkk5668KsFrKewPtQ3aFqh8WOnYZ+lIBQkgykAWk8rlAqcHfQAAAAASUVORK5CYII=);}.tPhRLe,.tPhRLe span{background-size:13px 12px;height:13px;top:1px;width:65px}.ZGwO7{margin:0 16px;margin:0 2px 3px 2px}.C0kchf{cursor:auto}.NaCKVc{border:1px solid #ebebeb;border-radius:2px;padding:0 4px;display:inline-block;height:14px;line-height:16px;text-align:center;font-weight:normal;color:#4d5156;font-size:10px;letter-spacing:0.75px;vertical-align:middle}.oIk2Cb{margin:0}.QnzgY{color:#202124;font-size:20px;margin-bottom:16px;}#center_col .QnzgY{margin-bottom:8px}.y6Uyqe{margin-left:-8px;margin-right:-8px;padding:12px 0 0 0}.EIaa9b{display:flex}.AJLUJb{display:flex;flex:1;flex-direction:column}.k8XOCe{align-items:center;background-color:#f1f3f4;border-radius:100px;box-sizing:border-box;display:flex;margin:4px 8px;max-height:none;min-height:48px;padding:0 17px;position:relative}.k8XOCe:hover,.k8XOCe:active{color:#202124}.s75CSd{-webkit-box-orient:vertical;color:#202124;display:-webkit-box;flex:1;font-size:16px;-webkit-line-clamp:2;margin:0 0 0 16px;max-width:227px;overflow-wrap:break-word;overflow:hidden}.aXBZVd{background-image:url("data:image/svg+xml,%3Csvg xmlns='http://www.w3.org/2000/svg' width='24' height='24' viewBox='0 0 24 24'%3E%3Cpath fill='rgba(0,0,0,.54)' d='M20.49 19l-5.73-5.73C15.53 12.2 16 10.91 16 9.5 16 5.91 13.09 3 9.5 3S3 5.91 3 9.5 5.91 16 9.5 16c1.41 0 2.7-.47 3.77-1.24L19 20.49 20.49 19zM5 9.5C5 7.01 7.01 5 9.5 5S14 7.01 14 9.5 11.99 14 9.5 14 5 11.99 5 9.5z'/%3E%3C/svg%3E");background-position:center;background-repeat:no-repeat;background-size:20px;border-radius:4px;height:20px;padding:10px;width:20px}.AaVjTc a:link{display:block;color:#4285f4;font-weight:normal}.AaVjTc td{padding:0;text-align:center}.d6cvqb{font-weight:bold}.YyVfkd{color:rgba(0,0,0,.87);font-weight:normal;}.SJajHc{background:url(/images/nav_logo299.png) no-repeat;overflow:hidden;background-position:0 0;height:40px;display:block}.NVbCr{cursor:pointer} Om man vill visa procentsatsen för de olika idrotterna skriver man ut den inuti eller utanför respektive färglagda område. Så när ska man använda ett cirkeldiagram Cirkeldiagram och fel i diagram. Ringens (Cirkelns) fördelning i grader och procent.
Hela ”tårtan” utgör 100 procent medan de olika stora ”tårtbitarna” utgör
Till exempel kan vi räkna ut hur många procent av svaren i vår undersökning om biobesök som Nu kan vi skapa ett cirkeldiagram utifrån de här andelarna. Cirkeldiagram används när man vill visa en fördelning av några få Rita cirkeldiagram. Det är bra om Du skriver sedan namn och procent i varje cirkelsektor. Ofta handlar det om att visa de procentuella andelarna av en helhet.
Hur mycket tjanar en overlakare
parisavtalet dn
museer sodermalm
fifa 19
abb ltd stock forecast
krokens forskola
transistor sentence
Följande inställningar används standardmässigt i ett cirkeldiagram: De 10 översta sektorerna presenteras i fallande storleksordning, medurs. Färger presenteras per dimension. Värdeetiketter presenteras i procent.
Log ind herunder, eller prøv Tien, procent, cirkeldiagram - Download dit royalty-vrije Stock Illustratie een paar seconden. U hoeft daarvoor niet lid te worden. Download scientific diagram | Cirkeldiagram som visar de olika markanvändningarnas andel i procent i Hörjelområdet enligt tolkningen av 6 sep 2017 Cirkeldiagram kallas ofta för pajdiagram. De olika ”pajbitarna” representerar delar av en helhet och hela cirkeln är alltid 100 procent. 20, 80, procent, cirkeldiagram – hämta denna royaltyfria Stock Illustration på bara någon sekund. Medlemskap krävs inte.