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How did Rene Descartes come up the cartesian plane? - Answers

René Descartes developed the Cartesian plane as a way to bridge algebra and geometry, allowing geometric shapes to be represented using algebraic equations. He introduced the idea of using a coordinate system with two perpendicular axes (x and y) to plot points based on their numerical values. This innovation, outlined in his work "La Géométrie," enabled the visualization of algebraic equations and laid the foundation for analytic geometry, fundamentally changing the study of mathematics.



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How did Rene Descartes come up the cartesian plane? - Answers

https://math.answers.com/math-and-arithmetic/How_did_Rene_Descartes_come_up_the_cartesian_plane

René Descartes developed the Cartesian plane as a way to bridge algebra and geometry, allowing geometric shapes to be represented using algebraic equations. He introduced the idea of using a coordinate system with two perpendicular axes (x and y) to plot points based on their numerical values. This innovation, outlined in his work "La Géométrie," enabled the visualization of algebraic equations and laid the foundation for analytic geometry, fundamentally changing the study of mathematics.



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https://math.answers.com/math-and-arithmetic/How_did_Rene_Descartes_come_up_the_cartesian_plane

How did Rene Descartes come up the cartesian plane? - Answers

René Descartes developed the Cartesian plane as a way to bridge algebra and geometry, allowing geometric shapes to be represented using algebraic equations. He introduced the idea of using a coordinate system with two perpendicular axes (x and y) to plot points based on their numerical values. This innovation, outlined in his work "La Géométrie," enabled the visualization of algebraic equations and laid the foundation for analytic geometry, fundamentally changing the study of mathematics.

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      René Descartes developed the Cartesian plane as a way to bridge algebra and geometry, allowing geometric shapes to be represented using algebraic equations. He introduced the idea of using a coordinate system with two perpendicular axes (x and y) to plot points based on their numerical values. This innovation, outlined in his work "La Géométrie," enabled the visualization of algebraic equations and laid the foundation for analytic geometry, fundamentally changing the study of mathematics.

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