Answer #1:
Shooting two azimuths from different locations to find out where a target
object is by where the lines cross on a map. Alternatively, shooting azimuths
to two different objects to find out where YOU are.
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Answer #1.5 :
You are standing on one riverbank. There is a tree on the other riverbank.
You want to know the width of the river. People have tried stretching a
tape measure across it. None of them was ever seen again. You have to
come up with a better way to measure it. You will triangulate it.
-- Stand somewhere roughly opposite the tree. It doesn't have to be perfect.
Jam a bright red stick into the ground between your feet.
-- From there, with your tape measure, walk along the riverbank, mark exactly
100-ft from where you started, and set up your tripod there. Look through
your spotting scope and find the red stick in the ground on your side of the
river. Then measure the angle you have to turn the scope in order to spot the
tree on the other riverbank. Write down the angle in your notebook.
-- Go back to the red stick. Walk along the riverbank in the opposite direction,
mark exactly 100-ft that way, and set up your tripod there. Look through the
scope again and find the red stick in the ground on your side of the river. Then
measure the angle you have to turn the scope in order to spot the tree on the
other riverbank. Write that one down in your notebook too.
-- You have laid out a triangle. The three points that make the triangle are the
tree and the two points 100-ft in each direction from the red stick.
-- On your side of the river, you know the length of the triangle's 'base' ... it's 200 feet ...
and you know the angle of the triangle at each end of the base.
-- With that information and just a tiny bit of trigonometry, you can calculate the
width of the river at the place where the tree is ... it's the height (altitude) of the
triangle. You can do all the calculating indoors, with a pencil and paper, and it's
as accurate as your measurements of the 100-ft lengths and the two angles were.
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Triangulation is commonly used in research to ensure validity and reliability of data by comparing different sources or methods. It involves using multiple perspectives or data sources to corroborate findings and enhance the credibility of the research outcomes. By triangulating data, researchers can minimize bias and improve the overall robustness of their conclusions.
Triangulation is used to compute the location of a point. For example, say you have three points on a piece of graph paper. You know the location of two points and the magnitude of the angles formed by the lines that join the points. Using math you can compute the location of the third point.
You need three liner measurements to locate anything in space, which the measurements share a vector. and from these measurements you can trianguate the location of anything.
Triangulation is a process of locating a certain point by measuring the distance between that point and other points. A compass is used for triangulation to measure angles.
trangulation is a way of determining something's location using the locations of other things.
Triangulation is used to determine the position of points on the Earth's surface, including pylons. Pylons use triangles in their construction because a triangle is a very strong and stable structure.
Triangulation is an excellent way of building structures because it provides stability and support by distributing loads evenly throughout the structure. The triangular shape is inherently strong and resistant to forces such as compression and tension, making it ideal for constructing sturdy buildings and bridges. Additionally, triangulation allows for efficient use of materials and can help in minimizing the overall weight of the structure.
Triangulation refers to the method of using multiple data sources or methods to corroborate findings and ensure validity in research or investigations. By comparing and contrasting information from different sources, triangulation helps researchers to strengthen the reliability and credibility of their conclusions.
Triangulation for accuracy. The method is called "triangulation" ... same method used by GPS units to coordinate the exact locations. Please see the related question for more information.
Triangulation in earthquakes refers to the method of determining the exact location of an earthquake epicenter by using data from at least three seismic stations. By measuring the time it takes for seismic waves to reach each station, seismologists can pinpoint the location where the waves originated. This triangulation method helps provide accurate information about the earthquake's epicenter and other characteristics.