Question

If the length of one side of a square field is 7789 m and length of its diagonals is d then find the value of d/root2
Answer fast its urgent​

Answer 1

SOLUTION :

GIVEN

• The length of one side of a square field is 7789 metre
• The length of its diagonals is d metre

TO DETERMINE

The value of $\displaystyle \sf{ \frac{d}{ \sqrt{2} } \: }$

FORMULA TO BE IMPLEMENTED

If length of the side of a square is x unit

Then length of the diagonal

$\displaystyle \sf{ = x \sqrt{2} \: } \: \: unit$

EVALUATION

Here it is given that the length of one side of the square field is 7789 metre.

So the length of the diagonal of the square

$\sf{ = 7789 \sqrt{2} \: } \: \: metre$

Again it is also given that the length of its diagonals is d metre

So

$\sf{d = 7789 \sqrt{2} \: }$

Hence

$\displaystyle \sf{ \frac{d}{ \sqrt{2} } \: }$

$= \displaystyle \sf{ \frac{7789 \sqrt{2} }{ \sqrt{2} } \: } \: \:$

$\displaystyle \sf{ = 7789 \: }$

RESULT

$\boxed{\displaystyle \sf{ \: \: \frac{d}{ \sqrt{2} } = 7789 \: \: \: }}$

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Answer 2

$Given \: the \: length \: of\:one \: side \: of \: a\\ square \: field (a) = 7789 \:m$

$\pink{ Length \: of \: the \: diagonal (d) } \\= \sqrt {2} a$

$\implies \red{\frac{d}{\sqrt{2}}} \\= a \\= 7789 \: m$

Therefore.,

$\red{ Value \: of \: \frac{d}{\sqrt{2}}}\green {= 7789 \: m}$

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