Math, asked by srirenutejanck, 9 months ago

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

Answers

Answered by rana4ever
1

Answer:

24 more plants

Step-by-step explanation:

according to question

x^2=1000

through this we can find that quotient is 31

remainder is 39

and now for equal no.of r and columns

it must be 32^2 =1024

so no. of plants required 24

Answered by ankushsaini23
0

Answer: 24 more plants.

\huge\boxed{\fcolorbox{red}{yellow}{YOUR ANSWER}}

Total plants=1000

And,

\green {Number \: of \: rows=Number \: of \: columns}

Let no. of rows=x

and, number of columns=x

Now,

Total plants= Number of rows \times Number of columns.

1000 = x \times x

1000 =  {x}^{2}

x =  \sqrt{1000}

Finding square root of 1000 using Long division:-

__31____

3 | 1000

__|__9_____

61 | 100

__|___61____

| 39

Here remainder=39

and quotient= 31

So,

 {31}^{2}   < 1000 <  {32}^{2}

Thus,

 {32}^{2}  - 1000

 = 1024 - 1000

 = 24

\mathcal {Thus, \: the \: Gardner \: needs \: 24 \: more \: plants}

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