Question

8. A gardener has 1000 plants. He wants to plant these in such a way that the number
of rows and the number of columns remain same. Find the minimum number of
plants he needs more for this.
There are 50
1.11​

Answer 1

If the number of rows

and number of columns remain same (equal) then the total number of trees will be

in the form of perfect square (x² )

As 1000 is not a perfect square, we first  need to check for a perfect

square above and nearest to 1000. 

[solution is in the attachment]

So , the gardener  needs to add 24 more trees that the number of rows and  columns remain same.

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Hope this will help you.

Answer 2

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A gardener has 1000 plants. He wants to plant these in such a way that the number of rows and the number of columns remain same. Find the minimum number of plants he needs more for this.

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1000 is not a perfect square.

$\implies \tt{ {31}^{2} < 1000 < {32}^{2} }$

Number to be added:-

$\implies \tt{1024 - 1000} = 24$

$\implies \tt{ 1000 + 24} =10 24$

Hence, Gardener requires 24 more plants.

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