What are some real life scenarios where trigonometry is applied?

AI Thread Summary
Trigonometry is widely applied in real-life scenarios, particularly in engineering and construction, such as determining forces in beams and the structural integrity of bridges and buildings. It is also essential for calculating distances, such as ensuring a ladder reaches a gutter safely. Surveying utilizes trigonometric principles to measure land and angles accurately. In urban planning, like in New York City's Wall Street area, trigonometry helps determine building height limitations based on street width. Additionally, the Global Positioning System (GPS) relies on trigonometric calculations for accurate location tracking.
01
Messages
10
Reaction score
0
OK, here's the situation, for my first homework assignment for a new class I've got to write up a brief essay on how trigonometry is used in real life. Seeing as how I've not done anything even close to trig in quite some time, I'm clueless as to what it entails and was wondering if anyone could give me some examples of real life situations in which trig would be used.
 
Physics news on Phys.org
well..a place where trig can be used in real life, is in structures, like bridges or something. Maybe to determine the force of a beam or anything. Same goes with buildings and all too.
 
Simple things like working out the shortest distance between two points, working out whether your ladder is long enough to reach a gutter, that kind of thing. Have a look into surveying, that might give you some interesting leads.
 
IN NYC..in the wall street area, there is a certain # of stories that a building can go up, B4 there needs to be a tier..and its proportional to the width of the street, and to figure out how many stories you can go up before you go inwards, you need to form triangles and things. Hope you get what I am saying and it helps. :-p
 
The Global Positioning System! Of course, the trig is invisible to end users but it's there.
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
Thread 'Voltmeter readings for this circuit with switches'
TL;DR Summary: I would like to know the voltmeter readings on the two resistors separately in the picture in the following cases , When one of the keys is closed When both of them are opened (Knowing that the battery has negligible internal resistance) My thoughts for the first case , one of them must be 12 volt while the other is 0 The second case we'll I think both voltmeter readings should be 12 volt since they are both parallel to the battery and they involve the key within what the...
Back
Top