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Simple angle of elevation word problem?
A simple angle of elevation problem...You want to find out the height of a tree. You measure the distance from you to the base and find that it is 100 feet. You measure the angle of elevation of the top and find that it is 30 degrees. You are six feet tall. How tall is the tree?Answer: The tree is 64 feet tall. Its height is tangent 30 times 100 + 6.
At a certain time of day the angle of elevation of the sun is 30 degree A tree has a shadow that is 25 feet long Find the height of the tree to the nearest foot?
Tan60= 25/Height. Height = 25/Tan60 = 14.43
How do you find the angle of elevation of the sun if the shadow of the pole 60 ft tall reaches 92 ft from the pole?
Providing that the pole is on level ground you have the outline of a right angled triangle with an adjacent side of 92 ft (the shadow of the pole) and a opposite side of 60 ft (the height of the pole). To find the angle of elevation use the tangent ratio. Tangent = Opposite/Adjacent Tangent = 60/92 = 0.652173913 Tan-1(0.652173913) = 33.11134196 degrees Therefore the angle of elevation is 33o correct to two significant figures.
A tree casts a shadow of 23 meters when the angle of elevation of the sun is 23 Find the height of tree to the nearest meter?
Use the tangent ratio: 23*tan(23) = 9.762920773 Answer: 10 meters to the nearest meter
The angle of elevation from L to K measures 39 degrees if Kl 12 find jl?
9.3
How do you find the adjacent side of the angle of elevation of a right triangle if you have the angle of elevation and height?
i dont care about math even though i use it.
How can you find the height of tree?
Using trigonometery if you know the length of its shadow and angle of elevation
At a certain distance the angle of elevation to the top of a building is 60 From 40ft further back the angle of elevation is 45 Find the height of the building?
Angle of elevation: tangent angle = opposite/adjacent and by rearranging the given formula will help to solve the problem
Simple angle of elevation word problem?
A simple angle of elevation problem...You want to find out the height of a tree. You measure the distance from you to the base and find that it is 100 feet. You measure the angle of elevation of the top and find that it is 30 degrees. You are six feet tall. How tall is the tree?Answer: The tree is 64 feet tall. Its height is tangent 30 times 100 + 6.
How do you find the angle of elevation from the tip of the shadow of a 12 foot flag pole to the top of the pole is 60 degrees?
You can use trigonometry to find the angle of elevation. Let x be the distance from the tip of the shadow to the base of the pole and the height of the pole be y. Then, tan(60 degrees) = y/x. Given that the height of the pole is 12 feet, you can solve for x to find the angle of elevation.
The angle of elevation of the top of a building from a point M away on level ground is 30 degrees. calculate the height of the building?
To calculate the height of the building, we can use the tangent function, which relates the angle of elevation to the opposite side (height of the building) and the adjacent side (distance from the point to the building). If we denote the height of the building as ( h ) and the distance from point M to the building as ( d ), we have: [ \tan(30^\circ) = \frac{h}{d} ] Since (\tan(30^\circ) = \frac{1}{\sqrt{3}}), we can rearrange the equation to find the height: [ h = d \cdot \frac{1}{\sqrt{3}} \approx 0.577 d ] Thus, the height of the building is approximately 0.577 times the distance from point M to the building.
The ratio of a rod and its shadow is1 1 root 3 what is its angle of elevation?
To find the angle of elevation of a rod given the ratio of its height to the length of its shadow as (1 : \sqrt{3}), we can use the tangent function. The tangent of the angle of elevation ( \theta ) is equal to the ratio of the opposite side (height of the rod) to the adjacent side (length of the shadow). Therefore, ( \tan(\theta) = \frac{1}{\sqrt{3}} ). This corresponds to an angle of ( 30^\circ ).
What is the height of a tree if 14 feet away with a 72 degree angle?
To find the height of the tree, you can use trigonometry, specifically the tangent function, which relates the angle of elevation to the height and distance from the tree. The formula is: height = distance × tan(angle). In this case, height = 14 feet × tan(72 degrees), which is approximately 14 feet × 3.0777, resulting in a height of about 43.1 feet.
A building is 60ft high From a distance at A on the ground the angle of elevation to the top of the building is 40 From a lil nearer at B the angle of elevation is 70 Find the distance from A to B?
Using the formula: tangent = opposite/adjacent whereas tangent angle = height/ground distance, will help to solve the problem
At a certain time of day the angle of elevation of the sun is 30 degree A tree has a shadow that is 25 feet long Find the height of the tree to the nearest foot?
Tan60= 25/Height. Height = 25/Tan60 = 14.43
Work done with an angle of elevation?
the angle of elevation would be the angle between the horizon and the line of sight to whatever object you are measuring to. Lets say for instance that you see a plane, and you determine that it has an angle of elevation of 30 deg. This means that from the horizon, you would need to look up at an angle of 30 degrees to see that plane. below I linked to a diagram which illustrates it quite well. Hope this helped!
The Washington monument is 555 feet tall find the angle of elevation from the top if you view the monument from2640 feet away?
To find the angle of elevation from the top of the Washington Monument to a point 2,640 feet away, you can use the tangent function in trigonometry. The angle of elevation ( \theta ) can be calculated using the formula: ( \tan(\theta) = \frac{\text{opposite}}{\text{adjacent}} ), where the opposite side is the height of the monument (555 feet) and the adjacent side is the distance from the monument (2,640 feet). Thus, ( \theta = \tan^{-1}\left(\frac{555}{2640}\right) ), which gives an angle of approximately 12.6 degrees.
