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render = function render(){var _vm=this,_c=_vm._self._c;return _c('div',[_c('br'),_c('h5',[_vm._v(\"Background Description\")]),_c('p',{staticClass:\"big mt-2\"},[_vm._v(\"\\n    The sum of interior angles in a quadrilateral is always \\\\(360^o\\\\).\\n  \")]),_vm._m(0),_vm._m(1),_c('v-responsive',[_c('v-layout',{attrs:{\"justify-center\":\"\"}},[_c('div',{staticClass:\"edliy-box-about\",attrs:{\"id\":\"jxgbox1\"}})])],1),_c('br')],1)\n}\nvar staticRenderFns = [function (){var _vm=this,_c=_vm._self._c;return _c('div',{staticStyle:{\"text-align\":\"left\"}},[_c('h5',[_vm._v(\" MagicGraph | Sum of Interior Angles of a Quadrilateral \")])])\n},function (){var _vm=this,_c=_vm._self._c;return _c('p',{staticClass:\"big mt-2\"},[_vm._v(\"\\n    This MagicGraph offers a visually interactive demonstration of interior angle theorem for quadrilaterals. You are given a quadrilateral \"),_c('i',[_vm._v(\"ABCD\")]),_vm._v(\".\"),_c('br'),_c('i',[_vm._v(\"A\")]),_vm._v(\", \"),_c('i',[_vm._v(\"B\")]),_vm._v(\", \"),_c('i',[_vm._v(\"C\")]),_vm._v(\" and \"),_c('i',[_vm._v(\"D\")]),_vm._v(\" are the four vertices of this quadrilateral. These vertices can be moved around. Further, \"),_c('i',[_vm._v(\"a\")]),_vm._v(\", \"),_c('i',[_vm._v(\"b\")]),_vm._v(\", \"),_c('i',[_vm._v(\"c\")]),_vm._v(\" and \"),_c('i',[_vm._v(\"d\")]),_vm._v(\" are the four interior angles of this quadrilateral.\\n    \"),_c('br'),_vm._v(\"\\n    By moving the four vertices around, you can change the quadrilateral. As you move the vertices around, you will notice that sum of four interior angles \"),_c('i',[_vm._v(\"a+b+c+d\")]),_vm._v(\" always remains \\\\(360^o\\\\).\\n  \")])\n}]\n\nexport { render, staticRenderFns }","import {\r\n  makeResponsive,\r\n  placeTitle,\r\n  placeImage,\r\n  placeInput,\r\n  placeSlider,\r\n  hoverMe,\r\n  placeRec,\r\n  hiddenPt,\r\n  fixedPt,\r\n  clearInputFields,\r\n  dragMe,\r\n  placeArrow,\r\n  placeGravity,\r\n  placeText,\r\n  placeMiddleText,\r\n  placeLine,\r\n  placePoint,\r\n  placeGlider,\r\n  placeRuler,\r\n  placeLeftText,\r\n  placeCircle,\r\n  placeAngle,\r\n  placeDash,\r\n  placeLabel,\r\n  placeRightText,\r\n//placePoint(board, positionX, positionY, size, cols1, cols2)\r\n//placeDash(board, Pt1, Pt2, width, cols)\r\n  placeArc,\r\n  placeLogo,\r\n  placeErase,\r\n  placeShuffle,\r\n  placeTest,\r\n  placeSeg,\r\n  setConfig,\r\n  placeStat,\r\n  placeTri,\r\n  shuffle,\r\n  placeEraseLeft,\r\n  placeEraseRight,\r\n  createSpace,\r\n  placeStartOver,\r\n  writeHTMLText,\r\n  placeBoldText,\r\n  drawPoint,\r\n  setSize\r\n} from '../Utils';\r\nconst Boxes = {\r\n  box1: function () {\r\n    var brd1 = createSpace(-6, 6, -4, 8);\r\n    brd1.options.board.minimizeReflow = 'none';\r\n    brd1.options.point.showInfobox =false;\r\n    brd1.options.line.highlight=false;\r\n    brd1.options.image.highlight=false;\r\n    brd1.options.text.highlight=false;\r\n    brd1.options.polygon.highlight=false;\r\n        makeResponsive(brd1);\r\n        placeLogo(brd1);\r\n        placeTitle(brd1, 'Sum of Interior Angles in a Quadrilateral', '(Points A, B, C and D are draggable)');\r\n      //\r\n    var i=0; var j=0;\r\n    var Pt1 = brd1.create('point', [-2,2],{name:'A', size:4, fillColor:'white', strokeColor:'black', snapToGrid:true, label: {offset:[-15, 15], fontSize:function(){return 18*brd1.canvasHeight/800}, cssStyle:'fontFamily:Oswald;'}});\r\n    //\r\n    var Pt2 = brd1.create('point', [2,3],{name:'B ', size:4, fillColor:'white',strokeColor:'black', snapToGrid:true, label: {offset:[15, 15],fontSize:function(){return 18*brd1.canvasHeight/800}, cssStyle:'fontFamily:Oswald;'}});\r\n    //\r\n    var Pt3 = brd1.create('point', [2-1,-1],{name:'C', size:4,fillColor:'white',  strokeColor:'black', snapToGrid:true, label: {offset:[15, -15],fontSize:function(){return 18*brd1.canvasHeight/800}, cssStyle:'fontFamily:Oswald;'}});\r\n    //\r\n    var Pt4 = brd1.create('point', [-3,-2],{name:'D', size:4,fillColor:'white',  strokeColor:'black', snapToGrid:true,label: {offset:[-15, -15],fontSize:function(){return 18*brd1.canvasHeight/800}, cssStyle:'fontFamily:Oswald;'}});\r\n    /////////////Point#1///////////////\r\n    Pt1.on('down', function(){i=1});\r\n    Pt1.on('up', function(){i=0});\r\n    /////////////Point#2///////////////\r\n    Pt2.on('down', function(){i=1});\r\n    Pt2.on('up', function(){i=0});\r\n    /////////////Point#3///////////////\r\n    Pt3.on('down', function(){i=1});\r\n    Pt3.on('up', function(){i=0});\r\n    /////////////Point#4///////////////\r\n    Pt4.on('down', function(){i=1});\r\n    Pt4.on('up', function(){i=0});\r\n    //brd1.create('segment', [Pt1, Pt3], {strokeColor:'blue', strokeWidth:1, fixed:true});\r\n\r\n    brd1.create('polygon', [Pt1, Pt2, Pt3, Pt4],{fixed:true, strokeWidth:2, fillColor:'white', fillOpacity:1, highlight:false, borders:{fixed:true, strokeColor:'black', strokeWidth:3, highlight:false}});\r\n\r\n\t  var ang1 =brd1.create('angle', [Pt1, Pt2, Pt3],{name:'a', radius:1, strokeColor:'blue', fillColor:'blue',  label:{color:'blue', fontSize:function(){return 18*brd1.canvasHeight/800}, cssStyle:'fontFamily:Oswald;'}});\r\n\r\n    var ang2 = brd1.create('angle', [Pt2, Pt3, Pt4],{name:'b', radius:1, strokeColor:'purple', fillColor:'purple', label:{color:'purple', fontSize:function(){return 18*brd1.canvasHeight/800}, cssStyle:'fontFamily:Oswald;'}});\r\n\r\n    var ang3 = brd1.create('angle', [Pt3, Pt4, Pt1],{name:'c', radius:1, strokeColor:'red', fillColor:'red', label: {color:'red', fontSize:function(){return 18*brd1.canvasHeight/800}, cssStyle:'fontFamily:Oswald;'}});\r\n\r\n    var ang4 = brd1.create('angle', [Pt4, Pt1, Pt2],{name:'d', radius:1, strokeColor:'green', fillColor:'green',visible:function(){if(j==0){return true}else{return false}}, label: {color:'green',fontSize:function(){return 18*brd1.canvasHeight/800}, cssStyle:'fontFamily:Oswald;'}});\r\n    //\r\n    brd1.create('text', [-3, 5.5, function(){return 'a = '+ (ang1.Value()*180/Math.PI).toFixed(2) + '^o'}],{color:'blue', anchorX:'left', highlight:false, CssStyle:'fontFamily:Oswald',fontSize:function(){return Math.round(14*brd1.canvasWidth/500.)}, fixed:true, highlight:false});\r\n\r\n    brd1.create('text', [-1.25, 5.5, function(){return 'b = '+ (ang2.Value()*180/Math.PI).toFixed(2)+ '^o'}],{color:'blue', anchorX:'left', highlight:false, CssStyle:'fontFamily:Oswald',fontSize:function(){return Math.round(14*brd1.canvasWidth/500.)}, fixed:true});\r\n\r\n    brd1.create('text', [0.5, 5.5, function(){return 'c = '+ (ang3.Value()*180/Math.PI).toFixed(2) + '^o'}],{color:'blue', anchorX:'left', highlight:false, CssStyle:'fontFamily:Oswald',fontSize:function(){return Math.round(14*brd1.canvasWidth/500.)},fixed:true});\r\n\r\n    brd1.create('text', [2.25, 5.5, function(){return 'd = '+ (ang4.Value()*180/Math.PI).toFixed(2) + '^o'}],{color:'blue', anchorX:'left', highlight:false, CssStyle:'fontFamily:Oswald',fontSize:function(){return Math.round(14*brd1.canvasWidth/500.)},fixed:true});\r\n\r\n    brd1.create('text', [-3, 4.5, function(){return 'a + b + c + d = '+ (ang1.Value()*180/Math.PI).toFixed(2) +'^o + ' + (ang2.Value()*180/Math.PI).toFixed(2)+'^o + '+(ang3.Value()*180/Math.PI).toFixed(2) + '^o +' + (ang4.Value()*180/Math.PI).toFixed(2)+'^o = '+\r\n  ((ang1.Value()+ang2.Value()+ang3.Value()+ang4.Value())*180/Math.PI).toFixed(0)+'^o ' }],{visible:true, color:'blue',  anchorX:'left', anchorY:'middle', highlight:false, CssStyle:'fontFamily:Oswald',fontSize:function(){return Math.round(14*brd1.canvasWidth/500.)},fixed:true});\r\n\r\n  var txt =writeHTMLText(brd1, 0, -3.5, 'Sum always remains 360^0');\r\n  //txt.setAttribute({color:'blue', visible:()=>i==1});\r\n    }\r\n}\r\nexport default Boxes;\r\n","<template>\r\n  <div>\r\n    <br>\r\n    <h5>Background Description</h5>\r\n    <p class=\"big mt-2\">\n      The sum of interior angles in a quadrilateral is always \\(360^o\\).\r\n    </p>\r\n    <div style=\"text-align:left\">\r\n      <h5> MagicGraph | Sum of Interior Angles of a Quadrilateral </h5>\r\n    </div>\r\n    <p class=\"big mt-2\">\r\n      This MagicGraph offers a visually interactive demonstration of interior angle theorem for quadrilaterals. You are given a quadrilateral <i>ABCD</i>.<br>\r\n      <i>A</i>, <i>B</i>, <i>C</i> and <i>D</i> are the four vertices of this quadrilateral. These vertices can be moved around. Further, <i>a</i>, <i>b</i>, <i>c</i> and <i>d</i> are the four interior angles of this quadrilateral.\r\n      <br>\r\n      By moving the four vertices around, you can change the quadrilateral. 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