Question

A square field has an area of 60025 square metres . Find the length of wire required to fence it completely . ( Non - anonymous question )​

Answer 1

Given :-

Area of the square field = 60025

To Find :-

The length of wire required to fence the field completely.

Solution :-

Area of a square = (side)²

Also given that side of square is 60025

Therefore,

According to question,

s² = 60025

$=>\: s\: =\: {\sqrt{60025}}$

=> s = 245

Therefore the measure of the side of square is 245

The length of wire required to fence the field completely = perimeter of the square

We know that,

perimeter of square = 4 × side

= 4 × 245

= 980

Therefore, length of the wire required is 980

Answer 2

Answer:

$\huge \bf \: question$

A square field has an area of 60025 square metres . Find the length of wire required to fence it completely .

$\huge \bf \: to \: find$

The length of wire required to fence the field completely.

$\huge \bf \: solution$

As we know that area of square = side × side

Also given that the area is 60025² metre.

According to Question,

${s}^{2} = {60025}^{2}$

${s} = \sqrt{60025}$

$s \: = 245$

$\huge \bf \: side \: = 245m$

Length of wire to fence = perimeter of square

As we know that perimeter of square = 4 × side

${perimeter} \: = 245 \times 4$

$\huge \bf \: {p\: = 980}$

Therefore the length of wire must be 980 m