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•ADITYA PRASAD SAHU
– AUM PRASAD SAHU
– SUNIL
– BISWAJIT SABAR
– PAWAN
• Western Europe. Analytic geometry was independently invented by
René Descartes and Pierre de Fermat, although Descartes is
sometimes given sole credit. Cartesian geometry, the alternative
term used for analytic geometry, is named after Descartes. ... Pierre
de Fermat also pioneered the development of analytic geometry.
• The definition of coordinate geometry is the study of
algebraic equations on graphs. An example of coordinate
geometry is plotting points, lines and curves on an x and y
axis.
Introduction
•A Cartesian plane
consist of two mutually
perpendicular number
lines intersecting each
other at their zero.
•As shown in the
adjoining diagram,
the coordinate axes
divide a coordinate
plane into four
parts which are
known as
Quadrants.
•The angle which a
straight line makes
with the positive
direction of x-axis(
measured in anti-
clockwise
direction) is called
inclination of the
line.
•If Ø is the
inclination of a
line; the slope of
the line is tan Ø
and is usually
denoted by letter
m,
•If a straight line
meets y axis at a
point ,the distance
of point from the
origin is called
Y-intercept .
Horizontal and Vertical lines
•The gradient of horizontal line
is zero.
(horizontal line is flat – No slope)
The gradient of a vertical line is
infinity.
(Vertical line – gradient is
maximum.)
•The positive of any
point in the
Cartesian Plane can
be determined by its
distance from each
axes.
Collinear point
*Point are collinear if they al lie on the same line
*You need to establish that they have
-a common direction
-a common point
Median
•A median is
the line that
joins a vertex
of a triangle to
the midpoints
of the opposite
side.
•Intersection of
angle bisector
of a triangle is
called the
incentre.
Intersection of
eternal angle
bisector of a
triangle is called
the excentre.
Intersection of
perpendicular bisector
of the side of a triangle
is called the
circumcentre.
•Intersection of
altitudes of a
triangle is called
the orthocentre.
Thanks!

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Coordinate geometry

  • 1.
  • 2. •ADITYA PRASAD SAHU – AUM PRASAD SAHU – SUNIL – BISWAJIT SABAR – PAWAN
  • 3. • Western Europe. Analytic geometry was independently invented by René Descartes and Pierre de Fermat, although Descartes is sometimes given sole credit. Cartesian geometry, the alternative term used for analytic geometry, is named after Descartes. ... Pierre de Fermat also pioneered the development of analytic geometry.
  • 4. • The definition of coordinate geometry is the study of algebraic equations on graphs. An example of coordinate geometry is plotting points, lines and curves on an x and y axis. Introduction
  • 5. •A Cartesian plane consist of two mutually perpendicular number lines intersecting each other at their zero.
  • 6. •As shown in the adjoining diagram, the coordinate axes divide a coordinate plane into four parts which are known as Quadrants.
  • 7. •The angle which a straight line makes with the positive direction of x-axis( measured in anti- clockwise direction) is called inclination of the line.
  • 8. •If Ø is the inclination of a line; the slope of the line is tan Ø and is usually denoted by letter m,
  • 9. •If a straight line meets y axis at a point ,the distance of point from the origin is called Y-intercept .
  • 10. Horizontal and Vertical lines •The gradient of horizontal line is zero. (horizontal line is flat – No slope) The gradient of a vertical line is infinity. (Vertical line – gradient is maximum.)
  • 11. •The positive of any point in the Cartesian Plane can be determined by its distance from each axes.
  • 12. Collinear point *Point are collinear if they al lie on the same line *You need to establish that they have -a common direction -a common point
  • 13. Median •A median is the line that joins a vertex of a triangle to the midpoints of the opposite side.
  • 14. •Intersection of angle bisector of a triangle is called the incentre.
  • 15. Intersection of eternal angle bisector of a triangle is called the excentre.
  • 16. Intersection of perpendicular bisector of the side of a triangle is called the circumcentre.
  • 17. •Intersection of altitudes of a triangle is called the orthocentre.