Math, asked by akshat617, 11 months ago

rohit and Rahul went to see the tower in the city They amazed with the height of tower as it was a high they were looking at the top of tower from two different places. If the angles of elevation of the top of a tower from two points distant a and b .(a>b) from its foot and in the same straight line from it are respectively 30 and 60 then find the height of the tower​

Answers

Answered by amitnrw
23

height of the tower​ = √3 (a - b) /2  if angle of elevation from a & b are 30 & 60 deg

Step-by-step explanation:

Tan 60  = h/b

=> √3  = h/b

=>  b = h/√3

Tan 30  = h/a

=> 1/√3  = h/a

=>  a = h√3

a - b  = h√3  - h/√3

=> a - b = h ( √3  -  1/√3)

=> a  - b  = h ( 3 - 1) /√3

=> a - b = h 2 /√3

=> h = √3 (a - b) /2

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