Required angle has a tangent of 7.6/6.1 ie 1.249. This is 51.25 degrees.
Using trigonometry and the sine ratio the distance is 959 meters to the nearest meter.
Using the sine rules in trigonometry the height of the mountain works out as 3704 meters in height to the nearest whole number.
Depends on the time of day (the angle of the sun). Think of the person as being at a right angle to the ground, and the shadow being the other side. The distance from the person's head to the end of the shadow is the hypotenuse. (a^2 + b^2= c^2) a= height of person, b= shadow. If you have the angle of the sun to the ground, you can use Sine/ Cosine to calculate the length.
36 degrees
Suppose the length of the shadow is s metres. Then tan(62 deg) = 45/S so that S = 45/tan(62 deg) = 45/1.88 (approx = 23.93 metres, approx.
WARNING: Do not, under any conditions, look at the sun, directly or indirectly.The find the elevation of the sun, measure the angle that an object's shadow from the sun makes. One way to do this is with a stick in the ground. Assuming the stick is perpendicular to the ground, the ratio of the stick's length to the shadow's length is the tangent of the angle of elevation. Solve for inverse tangent, and you have the angle.
tan-1(40/30) = 53.13° Therefore, the sun is at a 53.13° angle of elevation.
It is: 27.35 degrees rounded to two decimal places
Not enough information has been given to solve this problem such as: What is the angle of elevation?
If you also know its shadow then you can work out the angle of elevation
51.34019175 degrees or as 51o20'24.69''
If we assume the the flagpole makes a 90 degree angle with the ground, then the angle of elevator for the sun is 34.778°
If you are looking for the angle of elevation from the ground to the top of Qutub Minar, here is a solution. Qutub Minar is 72.5 meters tall. The angle of elevation would equal arctan(72.5/5). It comes out to approximately 86.05 degrees.
It is: tan(52)*9 = 11.519 meters rounded to three decimal places
Use the tangent ratio: 23*tan(23) = 9.762920773 Answer: 10 meters to the nearest meter
Using trigonometry and the sine ratio the distance is 959 meters to the nearest meter.
Using trigonometery if you know the length of its shadow and angle of elevation