The height of the kite above the ground will be 108.22m.
<h3>How to get the height?</h3>
From the information, the wind makes an angle of 56° to the ground and the kite is about 73m.
Therefore, the height of the kite above the ground will be:
Tan 56° = opposite/adjacent
1.48256 = x/73
x = 73 × 1.48256
x = 108.22m
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Answer:
63.6mm
Step-by-step explanation:
According to cosine rule;
AB² = BC²+AC²-2(BC)(AC)cos m<C
Substitute the given values
AB² = 70²+40²-2(70)(40)cos 64
AB² = 4900+1600-5600cos64
AB² = 6500-5600(0.4384)
AB² = 6500-2,454.87
AB² = 4,045.12
AB = √4,045.12
AB = 63.6mm
Hence the length of AB is 63.6mm
Answer:108.54
Step-by-step explanation: