Class 8 / IIT Foundation Plus Maths / Coordinate Geometry - Section, Area Of Triangle Formula / Section, Area Of Triangle Formula

Coordinate Geometry-Section , Area Of Triangle

Coordinate Geometry-Section , Area Of Triangle 1.Internal division : Let A and B be the end points of a line segment . If a point P(other than A and B) lies on the line segment \(\overline {AB}

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Class 8 / IIT Foundation Plus Maths / Coordinate Geometry - Section, Area Of Triangle Formula / Section, Area Of Triangle Formula

Coordinate Geometry-Section , Area Of Triangle

 Coordinate Geometry-Section , Area Of Triangle Theorem 1 : If a point P(x, y) divides the line segment joining the points A(x1,y1) and B(x2,y2) in the ratio m : n then \(P\left( {x,y} \right) =

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Class 8 / IIT Foundation Plus Maths / Coordinate Geometry - Section, Area Of Triangle Formula / Section, Area Of Triangle Formula

 Coordinate Geometry-Section , Area Of Triangle

 Coordinate Geometry-Section , Area Of Triangle Mid Point of a Line Segment :                         

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Class 8 / IIT Foundation Plus Maths / Coordinate Geometry - Section, Area Of Triangle Formula / Section, Area Of Triangle Formula

Coordinate Geometry-Section , Area Of Triangle

Coordinate Geometry-Section , Area Of Triangle Theorem 2:  If a point P(x, y) divides the line segment joining A(x1,y1) and B(x2,y2)  in the ratio m : n externally, then\(P\left( {x,y} \rig

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Class 8 / IIT Foundation Plus Maths / Coordinate Geometry - Section, Area Of Triangle Formula / Section, Area Of Triangle Formula

Coordinate Geometry-Section , Area Of Triangle

Coordinate Geometry-Section , Area Of Triangle Coordinates of different centres of a triangle : Centroid of a triangle: The point of concurrency of the medians of a triangle is called the centroid

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Class 8 / IIT Foundation Plus Maths / Coordinate Geometry - Section, Area Of Triangle Formula / Section, Area Of Triangle Formula

Coordinate Geometry-Section , Area Of Triangle

Coordinate Geometry-Section , Area Of Triangle Area of a triangle : Theorem : If  \(A\left( {{x_1},{y_1}} \right),B\left( {{x_2},{y_2}} \right)\)and \(C\left( {{x_3},{y_3}} \right)\) are t

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