head 1.1; access; symbols; locks; strict; comment @# @; 1.1 date 2018.03.14.15.48.43; author root; state Exp; branches; next ; desc @This document (U1_L2_A2Compare the share: Unequal groups - II) is re-created by black-butterfly-cc on 30 May 2017 @ 1.1 log @Initial revision @ text @{ "_id": { "$oid": "594260684975ac013cccbee8" }, "_type": "GSystem", "access_policy": "PUBLIC", "altnames": "2.2 Compare and Share: Unequal Groups - II", "annotations": [], "attribute_set": [ { "discussion_enable": true } ], "author_set": [], "collection_set": [], "comment_enabled": null, "content": "
PROPORTIONAL REASONING\r\n

Compare and Share: Unequal Groups - II

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In the activity below you have to compare the share of two groups and check if the food has been distributed fairly.
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\r\nPlease have a copy and pencil with you so that you can draw and work out the share of people if needed.  
\r\nAfter you have distributed the cake fairly among all the children, take a Screenshot and upload it on the platform \u201c Gallery\u201d in this folder that you have created called \u201c PR Unit 1\u201d.

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\r\n\"Food\r\n\r\n

Have you uploaded the screenshot of the activity in the \u201cPR Unit 1\u201d Folder in the Gallery?
\r\nIf not, please upload the screenshot by clicking on this upload button. 

\r\n\"upload\"  
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\r\nLet us think: 
\r\nTask 1
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What strategies did you think to decide if the distribution is fair across the two groups?
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\r\n\"Enter\"  
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\r\nTask 2 \r\n\r\n

Raziya says that the share of \u215a  paratha is bigger than \u2158 paratha. She explained that \u215a means only one piece of size \u2159 is needed to complete the whole paratha. \u2158 means that one piece of size \u2155 is needed to complete the whole. \u2155 is bigger than \u2159  so a bigger piece is needed to complete \u2158 to make a whole . So \u215a is bigger than \u2158 . Do you agree or disagree with her. Is there any other way to find which is bigger? Write a note about it. 

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(click here to write)

\r\n\"Enter\"  
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\r\nTask 3\r\n\r\n

What mistake did the overseer make in distributing the parathas? Is there any other way to find the answer in the above activity? Discuss.

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