Difference between revisions of "Introduction to a square and its properties"

From Karnataka Open Educational Resources
Jump to navigation Jump to search
Line 86: Line 86:
 
*Multimedia resources
 
*Multimedia resources
 
*Website interactives/ links/ / Geogebra Applets :  
 
*Website interactives/ links/ / Geogebra Applets :  
<ggb_applet width="1280" height="600" version="4.0" ggbBase64="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" enableRightClick="false" showAlgebraInput="false" enableShiftDragZoom="true" showMenuBar="false" showToolBar="false" showToolBarHelp="true" enableLabelDrags="false" showResetIcon="true" />
+
<ggb_applet width="1280" height="600" version="4.0" ggbBase64="UEsDBBQACAAIAIhjkUMAAAAAAAAAAAAAAAAWAAAAZ2VvZ2VicmFfdGh1bWJuYWlsLnBuZwExCs71iVBORw0KGgoAAAANSUhEUgAAAMgAAABgCAYAAABYFz0dAAAJ+ElEQVR42u2dW2gVRxjHjyI+Roko+BAERTEE8UFT47UUWoIaGwN9KVIwhAQNGGKMVnwqfetjoS+pUC9FNKZYtfHFPvS5WCnGeiTeGjE5JNiSxNiguU3zzfE7TubM7Dlnc3azl//Cspf/7sx+e2bOfN9vZ2cTwjK9ePHCJonh4WFoMdPianfCdsLQ0JA1sbGxMWgx0+Jqt7WCPHr0yJrY4OAgtJhpcbXbWkGePn1qTezly5e+av+kZluzuitCvJ3K/7zmW0J8cDYwNoRdi6vdoXCx3nT1CLGlQ4hfetM7aJ2m+uti5uML6XWqQDR9cS090zF8HGuNN9P7ai+/19Tj+FglffHJRbgacLGC3YJMfn41XWip4KsVpOFGev2zTiG2dmRVEJmmqtGxNZeE+FSpIB+df7/Ox+rp4580vi0I0SpqLahCUNxB67Tvzp07wqbdu3cvo9F+0lm7e/euXNc1WtJ5+WgPHjyYkzdrtI/OU/Pu6enJS6M01byp4Ou2cd7JZNJoN63no+n3hNLkY3W7aTuXptvmpHEavE+3mzXdbict33ui212Me6KXBb/vCSgWNLhYblwsVBBosBuYFxowb/gxLzQE6cC80OBiAfNCQwsSshaEOmlR7aEDyA+jddpHaNWmUXzCGu0nnbWHDx/KdV2j5f79+8Xu3bvlvGPHDrFz5065TkvS+Lz+/v45eVN+nD6lqeZ97NgxcebMGXH69GnR3t4ul7RN67W1tRmtra1NruvaqVOn5DZrdNzBgwezNE6/paXFeE9o/dmzZ8Z7Qvb09fUZ7wltt7a2Zq6L8lTzJk23zUnjNFjT7WZNvX71uug6dY2un20rxO753BPW9LLAml4WnDTVNs47H7tp3VcXi34kN5oXaXqheXFfvHAn3OQHFysgFSSRSMyZUUFQQQJZQehpo22iJsqNRs29G61YaVKFm5ycnNe1uL1Otza4TbPY+XlxHWHQrBXEixemyCd2oxWSptr6FJpfZWVlltbd3S2OHDkiZmZm5nWdbu+LFy8HuckPL0whBjFq1dXVmVYHLhZcLE8xLxEUN5oXaearjYyMFOU63drgBdJ0kx8wrw+Yt6GhIQs5MrYkzQ3mrampsWLebdu2WTEvaybMW1VVZcW8Bw4c8ATzOuHOYiNNYN6AYl6/3QVQLLhYnrlYYRnVxG3g74WGID1GQbqXvXlNzzrcpkluT1A0L2zwoueqm/zQmzciLciKFSsc/yk5GDPhYfKXTdr69esj24Iwxq6oqJD3AC3IAmLeIMQg1O8LMYgdYyMGCYCLxf/YPI2Pj8PFWiAXS8fYcLHyxLz379+3Yt7Hjx9bMW9vb28WQmtqapJLqhQDAwOy564eh5w7d06eU15enmnqOW/Kz4Z5CbvaMC/jWhPmNaHc+WJeE7ZkrEguqw1pUp42jc6zIU2TxmmwZkKalJ8N89J5JszLthVi93zuCWsmzOvFPTHZDcwLFwuYN46Yl+MMYF5g3lBiXq/9dyZVuqa6dPnGGeo5FMwC8wLzhr4FKUQzPZNBC4IWJLaYFzEIYpBQYF4/3AVgXrhYocC8Oq7NpeloD5gXmBeYFy4WXCxgXvTmRZAekSDdi0EbvB6AQKdRNo065+Vznr5fT9MLG/y+Z/meh0EbYuJicee8Qs7jB49wseBiRb6CcOc8xCCoIMC8wLzAvHHHvI2NjVbMu3fvXivmZc2Eefft22fFvNQzudiYl2Ii29i8dD22sXlNGqfBmmlsXsoPmDcmmBeaPxpcLG3C5w+CrdGrsocPH868Kut1fviATkhjkEI10yAR9EZj2OwjGueELfEJtiLFIFF2sShe4EpB9Iq+CWLqvbts2TJx+/ZtuW77Rw6afWQPXCxgXk819fkGCgMqSEEVJCxP0qOqcSuma69evRJ1dXVidHTU/vR39lyTxq6km+uM7ZN0G8pNJpNWzEvjR9kwrxPK5XFac2k62mPNhO8YI+bSdLRnwpacNyNGE9LMRzMhzVQqZbS7vr5ealSoKe4j/EwabdOxpHV2dorly5fLfaQdOnTIqkk0ObvOafJMWklJiejq6pLaxo0bM/vV6yLN7T0xYV4394Rts2Fe0myY16Spttkwr8luYN6QaOrYVdSCUCxFS12zpam7knCxgHkjpeljV/HHfEwaMC8wb/y0LX+83/FmOr09Ow/9nRKi/YkQr6eyNGBeYN7oad88Ty+pkI/NFvq2J2lNrSAf/pne/n1UvB4cFeLrPrsGiuWdixWWF6birI2k/pWVSPw35Xl+eGEKLlY4tRl/8kNvXheYN9GREJs6N2VhXtpvQ7lOGuO1Pdf2iCVnl8QC86pI06b5hTSBeYuMeamwb/5ps9h+fbtYdXFVpvDTkualZ5eK1T+ulsfSMSsvrMxo6jmc5tZrW+XMx9C04cqGdKW5uUfuW3d5XUZTj+NjeZvzQ8yDGGTBMC8Xxl03dmUKqxzF/d26WoD5mKqfq8Ti7xfPOYfTVCsITeWd5WJRx6JMmmsurRFrL6/N6KXnS7OO1fMDOgbmjR3mVQs+4hPEIMC8AdUqKyvlknsAw8UC5gV2jakGzAvMCw0uVnExb1R78x4/ftw6aAMPguCkqYMv8MAJJ06cAOZFb95oaFEY+woxiMcxSJxdrCiMfQUXy2OKFefu7uQehSFNPAfxXoOLBRcLLhYwb2FaFD5xAMzrMeaN86ANUfjEQbE1DNqg4TsK0m0aIVIb5qXYxYZyW1tbs8aJZWRKmg3zOqFcxoi5NB3tmbAl581I1oQ0GT86aSakefLkSSvSJHfWSbMhTZPGabBmQpqk2TCvSVORbCF257onuey2YV4/74mvMYjfnxVADIIYJFSY1+/PCgQR8+r9t4B5Y4h51fGY1ILghDqDhEGBeYF5FwTzwsWCixUZF8uLB4VoQdCCRKYFQQwS/DQRg/gQg/iJeelzBDbMy582A+YF5o0t5kVXE8QgwLzozQsXC5jXfSBkQ8DozYsgPfaYFy4WXCxgXrwPghYEmBcxCGIQYN6iY17Gtbm0hca8R48etQ7MQAg4l2YatKG5uRmYN0qYF+NiQYPdcLGgwcVyh3mL2YIwypWfTEgksvZH6V/IZp+6jhYkAi1ILsxr+8F1TX3u4TQHGfmp9jhp+doKzBtRzDsxMSG/qqr/2LSvrKwsSytkpgCpu7tblJaWZhWihUB+Nlvpvui20kQvQvGDUH4pyrSu202fcOZvlgPzAvM6arZvfiMmQAwCzDurDQwMBALz2pBmoqPJEXeSbkOaz1MDUqcZmBeYNzLaxPSUGHk7nincNEu3cnZf2aUvM5r8t3m3pOm7v36T28nhlNwu+aFFbv/an5Tn0FRx9Su5D0E6MG/stOpb34rJ6Wm4WMC80EwatxJRsQ8tSIGYF1q8NGBeuFjQ4GJlTf8DpSC6NaUlN2YAAAAASUVORK5CYIJQSwcI0nMH8TYKAAAxCgAAUEsDBBQACAAIAIhjkUMAAAAAAAAAAAAAAAAWAAAAZ2VvZ2VicmFfamF2YXNjcmlwdC5qc0srzUsuyczPU0hPT/LP88zLLNHQVKiu5QIAUEsHCEXM3l0aAAAAGAAAAFBLAwQUAAgACACIY5FDAAAAAAAAAAAAAAAADAAAAGdlb2dlYnJhLnhtbOVdWXfbthJ+Tn8Fjh7uSysaAFf1SunJ5sRtttZZevLSQ4mQxJgiFZKy5Z7++DsASIkQZVewbIXiVWJzAYjlm5lvZkSQ7v+ynEXokqVZmMSDDjFwB7F4lARhPBl0Fvm463V+efxDf8KSCRumPhon6czPBx2L1wyDQYeZjksD0+3anuN2rYAFXR+7Xpea1tDp0bFFhnYHoWUW/hwnb/0Zy+b+iJ2Ppmzmv05Gfi46nub5/OeTk6urK6PsykjSyclkMjSWWdBBMMw4G3SKnZ+hOeWiK1NUpxiTkz/fvJbNd8M4y/14xDqIT2ERPv7hUf8qjIPkCl2FQT6FCVMP5jFl4WQKk3Jt2kEnvNYcEJmzUR5esgyurRyKSeezeUdU82Ne/kjuoWg1nw4KwsswYOmggw3iUIAgSUMW50U5Kfo5KVvoX4bsSjbF90QvVgflSRINfd4K+ucfRDHF6Ce+IXJDYeM4sgjLc9iUGyo3ltzYso4lL7dkVUvWsWQdy+ygyzALhxEbdMZ+lAFsYTxOQWSr4yy/jpgYT3FiPWPyE8wpC/+GyiYGTCXOcB7jn/iPAz8WLzhRJ0kqvebpQrPTsktCXW/3PuleMzXLTine0ie1b5inc0uncuI7TdSuYAtdif/ip9ajeds0N3uUx/t16FgHmWL/pLSVfmEeKJvyuoX65GyWcYMxe8jucb0nyAbjcFxQcxuRHmxcisAcELGRZcMh8ZDDty4yXSiwkIk8xOsREwnrsD34ZbmiMQfZ0Bg/64JRIgIdWcg2ERFGZSEwJSQME4yUmlDDtpENF/HuCeVNmA6yHDgyPWTBGLlNugQqmnAhHEP3FJkEmfxi4iLqIIe3Ryxu647Hhw5NUuRg5BDeIJg1mLQ0Z6jvIZPPxingCuP5Ii8gKlAfzYISrjyZr05DdWCkNddJhlKo8FE/8ocsAvdwzkWJ0KUfcZMQPY2TOEcri5TnJqk/n4aj7JzlOVyVoa/+pf/az9nyFGpnZd+i7iiJs/dpkj9LosUszhAaJREuBwr7pLJP15NJIrNSYFUL7EqBU9l3t/abQAlaZAz6T9KsrO4HwRmvseYGgPJdHF0/TZl/MU9CdRr9E+Fp+mwxisIg9ONPoK28F44LWjseTlil43GIW44kSYPz6wx0GC2/sDQBL2CZhl35wGXXsoRSYpiVjwVF2cjn1kepQasfMK7rG4qsQnjsciUif8nWs52k4UpZ+P5Z9jSJglWxmP8zf54vUhEzADumfFJP4knEhI4I0waHPLoYJstzqRymbOvD9RyOsBzAcCJwR0AO1AaHOSm2Q7kVdfjIVrWwqINFDVxqWxisykmPihpiO5RbUQvUVw6tmCkpZ0lw2U2YCUrDHdVwhPJz976Iw/x1eZCHo4v1VPkFbxezIVupkNomua82+ycbOta/YGnMokKlQZaLZJFJC61oe8BG4QwOZUEBic/F9REGIM8GbJKycuCRiMckYKIUV5W1dlo0dZoms7P48gPowsYA+iflKPvZKA3nXOXQEPzABVtrVRBmPriRoHodt0GY+oi7C4An59CAdS7yaZKKiAtIBbbc9CI2g1gL5UK9hIauYH4iAjeOJ0qGX4HXNuWwlhiUb9U1oZV+NJ/6PLorZh351yxVcBDtvUmCTXQAfDEFMPK5FO6cMakXcsCwM4fmhDkpLAVwZ2g56HQJ5eH3NRAH3/4tA3cZuPLJciNTiFme3ZAUqI/E6V8Qe9oKxPA9IzZKZjM/DlAsoptzNuHnO2t/62Oua8gnHEAJziIvC3zZWtFGDf+saK0E2K9LoIjXZHllyjdJAN8d/zWKJYa0wFDq4Qal5uDtLyCpyUScnRcML3ZehUHARKgnPc63WF6SSZ4LZ/MoHIX5Cq6IS/QszoH1mDD7OpldMDbnXuRd/CH144ynp7JOhSR30vJnrdJy6wC88LwViNF7RmwXXngmeeF5jReGerwwbBgvdEti8I6KFvai8pGeyEYNE9mxUrmGmdVlFujJLGiIzLolV+FSaBS3TmjPpdCe1ITG9ITGmis066iEdlsI8KINIYBzwFzqtAWA3XfuuQsrvJCscFpjhbEeK4wbwgql+/VKUrCOK2S6TcdftkjHVxHtIZT85U1KPtFT8klDlLzrbbg+4rRGyV+1QMlXnu+gWl5Q+aualk/1tHzaEC3fVPIjY/JdRPZKiuxlTWShnsjChohs0/u2iJfOWsBL3gED8l9bhNdBafxMcsKvNU74qscJXxvCCZs03nXak6b/1gIlJ/cerNyG2Os2IXbIRP03SQuva7RwoUcLFw2hhXoOQ9sX353dJLRIT2hRQ4R27N+u7CKzX6XMfqvJbKYns1lDZXZkMbkqsvfCmagCG9ck9eZ2Sake6c3dPBKhciWd2DbBK3WtB/VK25APa8i/1UH+bduQP2ie8Eby1NuaDGI9noobwlOb8YB5zPfNd7OWdzrW8q4t1nLvtwBuQ+19C/KN7ve4MfhO0sv7mtLO9ehl3hB6qeUb3f+DQOh3HYL5vSUE87ALkndj9j90gP+jZcAfNAz6XfLUHzURfNPjqW8N4akaTR3zSrRtxjKtSepcx1jOW2Isq3vED7M+ehvykxryH3SQ/9AS5L/HwvRzyVIfahJI9VgqbQhL1b4IbF22VqepjzrG8rElxrKiqYfx6bvR1Ccd5D+1BHn6oMBvp6mPkqY+1SSQ6dFU1lSaal3OV6epzzrG8rklxrKiKfwdaeqLDvJfWoL85lMYh6Cpz5KmvtQkkOvRVN5UmjqunI8t5ykMjOtRCSxb5qA5UDDo/OfbIsn/S+RGXKoKhdftqBd+T6mMwyUL1LnCYHI/zQUJIME2tkEIXn8ILRIK/j6MtQ38O0ZUwYjujhFtPkamQWkVI1Ji5NjV03qAmQpg5u6Amc0HDBs9t4oMLhHzTHx3xCwFMWt3xKzGI4YN2+5VPtguAXNtPZBsBSR7d5DsxoPEucquWFzBVdRwiWKHjh5ijoKYsztiTvMRMw1StbiCuajh4T2Yy1UAc3cHzG0+YMSgnq0gsz9enoKXtzteXuPxwkBQVpW33NIknSrR89M6iPUUxHq7I9ZrPGJAYrgaNhQmCR5TQYxo0j7BaoyKNYJU3HzQTANbdR4D0PZifrIR2OtE9kcQ2hPDUsJWbBWouR7eBzU11CcasT5pfrCPDQdvYbS9VU0N94lGvE+OIOC3QdXqkRloIHaqYHqaoKkRP9EI+UnzY34gNVNJvUkJGsG9PUBTMwCikQKQI8gBIEBTPEFBalzViIKa5vcXRE0DiEYeQJqfCEB+SRRWs28wUF3U1FwAIQuNZhrINT8jIBDiKhDZ5cIgT9E3V9chqFmBJm7NzwyIY9hmFbcyM3Cq3wxh7he1YFNTA6KF2hFkB4QYdm8jzgDYIP5198hAKb47avQI0oOe4ShfDEmfYBvU1EyjqJoRPEmZPyDZNy3jpMeQGgB99SqIURl7ECA1XcToFsQcpItZ8xODrmVQRcmkZUIUZ+E9Ylxq1vBDA2SNZmgpfg/QHdBsfsbgGm7VfXqeBNMy8KbTuAHMW+5HP/lriwUe36MSq9fOFq/sfehXeLcENXzvqO307ldAT75J9K/i3nX1Vd7ynMbLvLfJohHvgD2yt4nepvDPWqfwh3gK7XlLUKP3jtpOrxsuaeL5FpoY6tLEsHE0sXpe5tjeYKvF8duEN9IV3qgxwttc99ZC0T27zT0HuqILGiO6o3/d922u5kUrXM2KGr0DeOfTdkFGDvlg04uSI063cATT5QjWGI7YXE/eHoJ42Qptd+5d2299KXG7MLsvUt3p3dslQbzaQhBjXYIYN4Ygak+cmMf8aNG/kPs22U10ZTdpjOw23xDRwrfYnZaie7lFdFNd0U0bKzrvuNKuG25nbCzZ0btvcQSLdoi4R1a5c1b4bnPjzoXuHVp7H9yOYd2OafSqS9FpudoJILKrwGkuCKDquh1TD7jmr9yhhu1V4PHs4k6Za1jKKjFLEzZ3H9iav2zHMYhijr3VPSHH3TivBZu6auc9S8MZA0odkB/Fv4GlhWPzl/F0iWsQuoXvbEN5YEkXx94NOJo/in8DQvU08giW9mCDKkt4LMdeY6lQoOaDhLi+giAZIx9l3xZ+yjQeLLzjSp/yL7HbRP4Jddu8ZyTHCQw6Ax0Zr1LVTP6NeCD/It7B20GHcFhZA28VTyfTXhVwzbV7JtmuvXeEfa+AVKD9ANq7B+agz171ERdacIZjeHS3xR3bUa+vNEIDGBTMZik2GpDfcbnRhqZTvvj4ITnDM2yn7sRsw/T20V7zBu0dIAv9KQHV4V5zr9VGpf4S7lkOuATas0v2dQzb2oV9IcWMM2heJE/8eMKSCRum/uP/AVBLBwjy8tZ2wAwAACKLAABQSwECFAAUAAgACACIY5FD0nMH8TYKAAAxCgAAFgAAAAAAAAAAAAAAAAAAAAAAZ2VvZ2VicmFfdGh1bWJuYWlsLnBuZ1BLAQIUABQACAAIAIhjkUNFzN5dGgAAABgAAAAWAAAAAAAAAAAAAAAAAHoKAABnZW9nZWJyYV9qYXZhc2NyaXB0LmpzUEsBAhQAFAAIAAgAiGORQ/Ly1nbADAAAIosAAAwAAAAAAAAAAAAAAAAA2AoAAGdlb2dlYnJhLnhtbFBLBQYAAAAAAwADAMIAAADSFwAAAAA=" enableRightClick="false" showAlgebraInput="false" enableShiftDragZoom="true" showMenuBar="false" showToolBar="false" showToolBarHelp="true" enableLabelDrags="false" showResetIcon="true" />
 
*Process/ Developmental Questions
 
*Process/ Developmental Questions
 
*Evaluation
 
*Evaluation
Line 104: Line 104:
 
*Evaluation
 
*Evaluation
 
*Question Corner
 
*Question Corner
 +
 
==Concept # 3. Construction of a square.==
 
==Concept # 3. Construction of a square.==
 
===Learning objectives===
 
===Learning objectives===

Revision as of 07:01, 17 December 2013

The Story of Mathematics

Philosophy of Mathematics

Teaching of Mathematics

Curriculum and Syllabus

Topics in School Mathematics

Textbooks

Question Bank

While creating a resource page, please click here for a resource creation checklist.

Concept Map

Error: Mind Map file square.mm not found


Textbook

To add textbook links, please follow these instructions to: (Click to create the subpage)

Additional Information

Useful websites

Reference Books

Teaching Outlines

Concept #1. Introduction to a square and its charactristics

Learning objectives

  1. A square is a 4-sided regular polygon with all sides equal and all internal angles 90°
  2. A square is the only regular quadrilateral.
  3. It can also be considered as a special rectangle in which two of its adjacent sides are equal.
  4. It encompasses the following properties:
  • All four sides are congruent
  • Opposite sides are parallel
  • The diagonals bisect each other at right angles
  • The diagonals are congruent.

Activity No #

  • Estimated Time:15 minutes.
  • Materials/ Resources needed: Geogebra file, laptop, projector and a pointer.
  • Prerequisites/Instructions, if any:
  1. The students should what are plane figures.

  • Process:
  1. The teacher can project the geogebra file, move the red dot and ask the students if it still is a square.
  2. Let them reason out for the answers.
  • Developmental Questions:
  1. what figures do you see ?
  2. On moving the red dot, what figure is it now ?
  3. Is it still a square ?
  4. Why so you think so ?
  • Evaluation:
  1. What are the properties of a square ?
  • Question corner:
  1. Is rectangle a square ?
  2. Is parallelogram a square ?
  3. Are all squares parallelograms ?
  4. Can a square be considered as a type of kite ?
  5. Differentiate a square and a rhombus.

Concept #2. Measurements in a square.

Learning objectives

Notes for teachers

Activity No #

  • Estimated Time
  • Materials/ Resources needed
  • Prerequisites/Instructions, if any
  • Multimedia resources
  • Website interactives/ links/ / Geogebra Applets :

  • Process/ Developmental Questions
  • Evaluation
  • Question Corner

Activity No #

  • Estimated Time
  • Materials/ Resources needed
  • Prerequisites/Instructions, if any
  • Multimedia resources
  • Website interactives/ links/ / Geogebra Applets
  • Process/ Developmental Questions
  • Evaluation
  • Question Corner

Concept # 3. Construction of a square.

Learning objectives

Notes for teachers

Activity No #

  • Estimated Time
  • Materials/ Resources needed
  • Prerequisites/Instructions, if any
  • Multimedia resources
  • Website interactives/ links/ / Geogebra Applets
  • Process/ Developmental Questions
  • Evaluation
  • Question Corner


Hints for difficult problems

Project Ideas

Math Fun

Usage

Create a new page and type {{subst:Math-Content}} to use this template