A boy is standing on the ground and flying a kite with 100m of string at an elevation of 30°. Another boy is standing on the roof of a 20m hight building and flying his kite at an elevation of 45°. Both the bous are on the opposite side of both the kites. Find the lenght of the string that the second boy must have so that the two kites meet.
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Hola Mate♥...
AE = 100m and DC = 20m (given)
Let EF = h m
➡In right ∆ABE,
h+20/100 = sin 30°
h+20/100 = 1/2
h = 30m
➡In ∆EFD,
h/ED = sin 45°
30/ED = 1/√2
ED = 30√2 m.
i hope it will helps you❤...
☺✌✌
AE = 100m and DC = 20m (given)
Let EF = h m
➡In right ∆ABE,
h+20/100 = sin 30°
h+20/100 = 1/2
h = 30m
➡In ∆EFD,
h/ED = sin 45°
30/ED = 1/√2
ED = 30√2 m.
i hope it will helps you❤...
☺✌✌
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Answer:
Explanation:
AE = 100m and DC = 20m (given)
Let EF = h m
In right ∆ABE,
h+20/100 = sin 30°
h+20/100 = 1/2
h = 30m
In ∆EFD,
h/ED = sin 45°
30/ED = 1/√2
ED = 30√2 m.
Hope it helps u
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