Math, asked by Anonymous, 9 months ago

solve this...
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Answered by solemuzic
1

Let us denote the positions of Ankur as A, that of Syed as S and that of David as D

So, AS=SD=DA.  

∴ΔASD is an equilateral triangle.

Let the centre of the park be O.

Then, we have a circle circumscribing an equilateral △ASD, the radius being OA=20m.  

The length of the telephone wire= AS=SD=DA.  

AO is joined and is produced to meet DS at N.

Now, we know that the centriod of an equilateral triangle coincides with the centre of its circumcircle and the median of the triangle contains the radius.

∴AN is the median as well as the height of ΔASD and O is the centroid of ΔASD.  

So, AN=  2 3

​  

OA=  2 3  ×20m=30m

(OA:ON=2:1, when O is the centroid and AN=OA+ON is the median of any triangle).  

Now, side a of an equilateral triangle =  3  2×height  .  

Here, a=AS=SD=DA=  3 2×30

​  

m=20  

3

​  

m=34.64m.

Answered by Anonymous
1

Sis Ye Jaankar Accha Laga ki Ham Aapko Bhi Yaad Hai...

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