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$\huge \mathbb \purple{QUESTION}$


How many trees can be planted at a distance of 6 metres each around a rectangular plot whose length is 120 m and breadth is 90 m?

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Answer 1

Answer:

number of trees = 70 ,

Step-by-step explanation:

Distance between n Trees = (n - 1) * (Distance between two trees)

=> n = Distance between n Trees / (Distance between two trees) + 1

Length = 120 m

Number of trees = (120/6) + 1 = 21

Breadth = 90 m

Number of trees = (90/6) + 1 = 16

Corner tress are counted twice

=> number of trees = 2(21 + 16) - 4

=> number of trees = 2(37) - 4

=> number of trees = 74 - 4

=> number of trees = 70

number of trees = 70

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Step-by-step explanation:

Hope it helps you

Answer 2

$\huge\sf \fbox \pink{answer}$

$\pink{length \: of \: the \: rectangular \: field \: = 120}$

$\purple{breadth \: of \:a \: rectangular \: field \: = \: 9}$

$\green{area \: of \: rectangle = l \times b}$

$\green{area \: of \: rectangle = 120 \times 9}$

$\green{area \: of \: rectangle = 1080}$

$\blue{trees \: can \: be \: ploted \: at \:the \: ditance = \: 6m}$

$\blue{ = > \frac{1080}{6} = 180}$

$\huge \sf \fbox \pink{ans = 180}$