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Geometry can applied to real world probelm?
true
Is it true that geometry can be applied to real world problems?
Yes
What does non Euclidean apply to in real life?
Non-Euclidean geometry is most practical when used for calculations in three dimensions, as opposed to only two. For example, planning the fastest route for an airplane or a ship to travel across the world requires non-Euclidean geometry, because the Earth is a sphere.
Can you give me some REAL world examples?
A real world example of what? Math in general? Geometry nets? Name the math concept and it'll be easier for readers to give you a real world example.
How are fractals and logarithms relate to the real world?
-- The shoreline of any coastal land is a fractal. -- The distant view of any mountain range is a fractal. -- Your eyes perceive changes in light brightness on a logarithmic scale. -- Your ears perceive changes in sound loudness on a logarithmic scale.
Who founded analytic geometry?
People who wanted to apply complex Algebra to real world concepts, like equations of a slope on a bridge founded analytic geometry.
Geometry can be applied to real world problems?
Yes, it can.
Can Geometry can be applied to real world problems?
Yes, it can.
Geometry can be applied to real-world problems.?
Yes, it can.
Geometry can applied to real world probelm?
true
Is it true that geometry can be applied to real world problems?
Yes
What does non-euclidean geometry apply to in real life?
It is used to prove some of the statements used in Einstein's The general Theory of relativity
How does geometry apply to the real world?
AnswerGeometry can be used frequently in archectecture. Ex: When you need to find the area of your bedroom to redecorate, you have to use geometry. It can be used in finding the right amount of space for something also, like whether your refrigerator fits in that little nook. It's actually very useful.
What does non Euclidean apply to in real life?
Non-Euclidean geometry is most practical when used for calculations in three dimensions, as opposed to only two. For example, planning the fastest route for an airplane or a ship to travel across the world requires non-Euclidean geometry, because the Earth is a sphere.
Can you give me some REAL world examples?
A real world example of what? Math in general? Geometry nets? Name the math concept and it'll be easier for readers to give you a real world example.
How are fractals and logarithms relate to the real world?
-- The shoreline of any coastal land is a fractal. -- The distant view of any mountain range is a fractal. -- Your eyes perceive changes in light brightness on a logarithmic scale. -- Your ears perceive changes in sound loudness on a logarithmic scale.
What is the application of analytic geometry in real life?
in real life what are applications of alanlytical geometry
