The kite is flying at the height of 90 m above the ground the string attached to kite is temporarily tied at a point on the ground the inclination of the string with the ground is 60 degree find the length of the string
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Step-by-step explanation:
Assumption
Q - Position of kite at height 60m above the ground
RQ = 60 m
Assume O be the point on ground in which string is tied
Therefore
Length = OQ
∠ROQ = 60
Now,
In right angle triangle ORQ :-
Or,
OQ = RQ cosec60
l = OQ
= 40√3 m
Therefore we get :-
Length of string is 40√3
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Answer:
⇨★
Let us consider in △ABC
Let BC = Height of the kite from the ground, BC = 60 m
AC = Inclined length of the string from the ground and A is the point where the string of the kite is tied.
To Find: Length of the string from the ground i.e. the value of AC
So,
sin 60° = BC/AC
√3/2 = 60/AC
AC = 40√3 m
Hence, the length of the string from the ground is 40√3 m.
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