hey guys Pls draw the apt diagram and solve on paper
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(Let height of tower b h metres.)
tan30=PQ/AP
1/(3)^(1/2) = PQ/AB
AP= PQ* √3.
Similarly,
PB=h√3. (PQ= h)
AP= PB
TRIANGLE APB is isosceles
ang. PAB= ang. PBA= 30
using law of sines
AP/sin30 = AB/sin30
AP/(1/2) = 60/(1/2)
AP = h√3
h√3= 60
h=60/√3
=60√3/3
h=20√3m
tan30=PQ/AP
1/(3)^(1/2) = PQ/AB
AP= PQ* √3.
Similarly,
PB=h√3. (PQ= h)
AP= PB
TRIANGLE APB is isosceles
ang. PAB= ang. PBA= 30
using law of sines
AP/sin30 = AB/sin30
AP/(1/2) = 60/(1/2)
AP = h√3
h√3= 60
h=60/√3
=60√3/3
h=20√3m
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Anonymous:
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sorry friend my attachment clip is not opening so I am just reading the solution I am really sorry for the diagram.
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Hi friend,
•••••••••••
Method of solution :-
````````````````````````````````````````````
Tan 30=PQ/AP
1/3½=PQ/AB
AP =PQ×√3
Then,
PB =h√3 (°•°Given A . T. Q . )
AP =PB
∆APB is the angle of isosceles which is
/_PAB=/_PBA=30°
The property of sines
AP /sin 30=AB/sin30
AP /(1/2)=60/(1/2)
AP=h√3
h√3=60 [AP=60]
h =60/√3
h=60√3/3
h=20√3
Any problem Ask
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Hi friend,
•••••••••••
Method of solution :-
````````````````````````````````````````````
Tan 30=PQ/AP
1/3½=PQ/AB
AP =PQ×√3
Then,
PB =h√3 (°•°Given A . T. Q . )
AP =PB
∆APB is the angle of isosceles which is
/_PAB=/_PBA=30°
The property of sines
AP /sin 30=AB/sin30
AP /(1/2)=60/(1/2)
AP=h√3
h√3=60 [AP=60]
h =60/√3
h=60√3/3
h=20√3
Any problem Ask
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