The string of a kite is 120 m long and makes an angle of 70° with the horizontal. What is the height of the kite? show work!
1 answer:
The height of the kite is approximately 112.763 meters above the ground.
<h3>How to determine the height of a kite above the ground</h3>
The situation is represented by the following geometric diagram, a right triangle with a known hypotenuse (r), in meters, and a known acute angle (θ), in degrees. The height of the kite (h), in meters, is represented by the leg opposite to the acute angle and can be found by trigonometric functions:
sin θ = h / r
h = r · sin θ
h = 120 · sin 70°
h ≈ 112.763 m
The height of the kite is approximately 112.763 meters.
To learn more on trigonometric functions: brainly.com/question/14746686
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Answer:
Step-by-step explanation:
<em>Hey there!</em>
Well using the given ratio,
3:4
And the area of the small shape we need to do,
72*72 = 5184
Now we can make the following fractions,
=
Now we can solve,
3*x = 3x
4 * 5184 = 20736
3x = 20736
20736 / 3
x = 6912
So the area of the bigger shape is 6912 units^2
<em>Hope this helps :)</em>
Sorry it is a bit messy but the answer is right
Answer:
Total no. of balls = 8
Red balls = 3
Yellow balls = 2
Green balls = 3
Now,
P (picking a yellow ball) = 2/8 = 1/4
P (picking a green ball) = 3/8