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

Last updated at July 21, 2026 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)

Remove Ads

Transcript

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

Davneet Singh's photo - Co-founder, Teachoo

Made by

Davneet Singh

Davneet Singh is an IIT Kanpur graduate and has been teaching for 16+ years. At Teachoo, he breaks down Maths, Science and Computer Science into simple steps so students understand concepts deeply and score with confidence.

Many students prefer Teachoo Black for a smooth, ad-free learning experience.