Cartesian Coordinate System Questions
Q1: Find the distance between Origin and Point P(-3, -2)
Q2: Find the slope of the line joining the points (-1, 4) and (2, -3)
Q3: Find the equation of a line using slope form of a line which passes through point (3,4) and slope is 2/3.
Q4: Find the coordinates of a point which is the midpoint of a line joining the points (1, 3) and (-3, 4).
Q5: Locate Points (-5, 6), (2, -3), (1, 2) and (-1, 0) in Cartesian System.
Cartesian Coordinate System
Cartesian Coordinate System in Maths is a division of coordinate geometry where the location of a point in a plane or space is marked by a pair of numbers or three numbers. The branch of geometry that deals with the Cartesian Coordinate System is called Coordinate Geometry. The numbers which are used to identify the location of a point in a plane or space are called coordinates.
The concept of the Cartesian Coordinate System is fundamental for class 9 and class 10 students which will later help them to understand various graphs and solve problems in physics.
In this article, we will study about the Cartesian Coordinate System, cartesian coordinates, coordinate axes, two dimensional as well as three-dimensional coordinate systems in detail.
Table of Content
- What is Cartesian Coordinate System in Maths?
- History of Cartesian Coordinate System
- Components of the Cartesian Coordinate System
- Cartesian Coordinates
- Coordinate Axes
- Cartesian Plane
- Dimension of Coordinate System
- One Dimensional Coordinate System
- Two Dimensional Coordinate System
- Three Dimensional Coordinate System
- How to Plot Points in Cartesian System of Coordinates?
- Formulas in Cartesian Coordinate System
- Distance Formula
- Section Formula
- Mid-Point Formula
- Slope of a Line
- Equation of Line in Cartesian Form
- Equation of Plane in Cartesian Form
- Cartesian Representation of Complex Numbers
- Application of Cartesian Coordinate System
- Cartesian Coordinates System Examples
- Cartesian Coordinate System Class 9
- Cartesian Coordinate System Questions