Question 3 - Figure it out - Page 138 - Chapter 6 Class 6 - Perimeter and Area (Ganita Prakash)

Last updated at August 4, 2025 by

A rectangular coconut grove is 100 m long and 50 m wide - (Class 6) - Figure it out - Page 138

part 2 - Question 3 - Figure it out - Page 138 - Chapter 6 Class 6 - Perimeter and Area (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT)
part 3 - Question 3 - Figure it out - Page 138 - Chapter 6 Class 6 - Perimeter and Area (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT) part 4 - Question 3 - Figure it out - Page 138 - Chapter 6 Class 6 - Perimeter and Area (Ganita Prakash) - Class 6 (Ganita Prakash & Old NCERT)

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Question 3 A rectangular coconut grove is 100 m long and 50 m wide. If each coconut tree requires 25 sq m, what is the maximum number of trees that can be planted in this grove?Now, Maximum Number of Trees that can be planted = (š‘Øš’“š’†š’‚ š’š’‡ š’“š’†š’„š’•š’‚š’š’ˆš’–š’š’‚š’“ š’„š’š’„š’š’š’–š’• š’ˆš’“š’š’—š’†)/(š‘Øš’“š’†š’‚ š’š’š’† š’•š’“š’†š’† š’“š’†š’’š’–š’Šš’“š’†š’”) Area of Rectangular Coconut grove Length of grove = 100 m Breadth of grove = 50 m Area of grove = Length Ɨ Breadth = 100 Ɨ 5 = 500 m2 Now, Maximum Number of Trees = (š“š‘Ÿš‘’š‘Ž š‘œš‘“ š‘Ÿš‘’š‘š‘”š‘Žš‘›š‘”š‘¢š‘™š‘Žš‘Ÿ š‘š‘œš‘š‘œš‘›š‘¢š‘” š‘”š‘Ÿš‘œš‘£š‘’)/(š“š‘Ÿš‘’š‘Ž š‘œš‘›š‘’ š‘”š‘Ÿš‘’š‘’ š‘Ÿš‘’š‘žš‘¢š‘–š‘Ÿš‘’š‘ ) = šŸ“šŸŽšŸŽ/šŸšŸ“ = 20 Therefore, Maximum number of trees that can be planted in this grove is 20 Therefore, Maximum number of trees that can be planted in this grove is 20

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Davneet Singh

Davneet Singh has done his B.Tech from Indian Institute of Technology, Kanpur. He has been teaching from the past 15 years. He provides courses for Maths, Science and Computer Science at Teachoo