Coordinates Calculator - Convert Coordinate Systems
How Coordinates Calculator Works
Convert points between Cartesian (x, y) and Polar (r, theta) coordinate systems using trigonometric relationships.
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Step 1
Select conversion direction
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Step 2
Enter coordinates in the source system
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Step 3
Choose angle unit (degrees or radians)
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Step 4
View converted coordinates
Use Cases
Physics problems involving circular motion
Engineering and robotics
Navigation and mapping
Computer graphics and game development
Tips
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Cartesian coordinates are named after Descartes
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360 degrees = 2 pi radians
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The polar system is useful for circular shapes and rotational motion
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Pay attention to the quadrant when calculating angles
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The Cartesian point (0,0) corresponds to r=0 in polar
Common Mistakes
Forgetting to convert angles between degrees and radians
Not paying attention to the correct quadrant when calculating the angle
Confusing sin and cos in conversion formulas
Entering a negative value for the radius r
FAQs
What is the difference between Cartesian and polar systems?
How do I convert from degrees to radians?
When is the polar system better?
What happens at the point (0,0)?
Why pay attention to the quadrant when calculating the angle?
Related tools
Pick another tool to continue your calculation.