Coordinate Geometry notes
21 notes by 16 users
This Coordinate Geometry notes page on GoConqr gathers user-made notes on gradients, distance, circles and parametric equations. It offers school students material for revision and teachers resources for teaching these topics, with over 10 notes from more than 10 users. Browse the notes and choose a topic to revisit.
Notes
-
Unit Three-Geometric Properties Unit Three Key Concepts -the medians of a triangle meet at a single point, the centroid. - each median bisects the area of the triangle. - the median from the vertex between the equal sides of an isosceles triangle is...
-
graphs Finding the gradient of a straight-line graph It is often useful or necessary to find out what the gradient of a graph is. For a straight-line graph, pick two points on the graph. The gradient of the line = (change in...
-
Coordinate Geometry-The Line - created from Mind Map Coordinating the plane The horizontal line is called the x-axis. The vertical line is called the y-axis. The point (0,0) is called the origin and is noted O. This coordinate plane is called the Cartesian plane. Distan...
-
Coordinate Geometry in the (x,y) plane t is a label not a point on the graph. A Cartestian Equation is an equation made of x and y onlyA Parametric Equation is an equation with x, y and tSo you can always find t and its cooresponding (x,y) values t is diff...
-
Parametrics Patametric equations What are parameters, and what are they used for? Parameters are two equations with variables usually x and y which are related to a third variable usually t. Parameters allow us to compa...
-
Coordinate Geometry - The Circle - created from Mind Map
-
Difficult Maths Problems The Diagram shows the circle x2 + y2 = 10Point P lies on the circle and has x coordinate 1The Tangent at P intersects the x-axis at QWork out the coordinate of QX2 + Y2 = r2r2 = 10r = Sqrt 10l2 + h2 = sqrt 10 2h2 = 10...
-
Unit Two- Analytic Geometry Unit Two Key Concepts - you can use the distance formula to find the length of a line segment (d=√[(x1-x2)²+(y1-y2)²) -the midpoint of a line segment can be found by adding half of the run and half of the rise t...
-
Slope Formula and how to use it. Using slope formula to prove parallelograms is important to exhibit the definition of a parallelogram. You will need to find the slope of all 4 sides to prove that they are parallel. the slope formula is: Let's ...
-
Distance Formula and how to apply it The distance formulae can be applied in coordinate geometry when trying to identify the length of a side when given two points. The formula is: The distance formula can be used to identify the length of a side o...
-
Untitled
-
Unit 6 - created from Mind Map Connecting Algebra & Geometry through Coordinate Plane Order Pair (x,y) Distance Distance Formula Phythagorean Theorem length, how far
-
Advanced Math
-
COORDINATE GEOMETRY - created from Mind Map Quadrants Cartesian System Steps of marking a Point on a graph
-
Maths- PC1- co-ordinate geometry Perpendicular/ normal gradient=M1xM2=-1 y-y1=M(x-x1) y2-Y1--------X2-X1
-
C1 Coordinate Geometry - created from Mind Map Equation of a line given gradient: Equation of gradient: Parallel and Perpendicular:
-
Co-ordinate Geometry - created from Mind Map It is one of the branches of geometry where the position of a point is defined using coordinates. RECTANGULAR OR CARTESIAN CO-ORDINATE OF A POINT PLOTING OF POINTS
-
Midpoint and Distance - created from Mind Map Graph Real World Aplications Formulas
-
Chapter 1 midpoint formula distance formula New Page
-
Coordinate Geometry: Lines
-
Coordinate Geometry- Points
More Coordinate Geometry resources
About coordinate geometry notes
GoConqr OriginalWhat these coordinate geometry notes cover
The notes offer different starting points. Distance Formula and how to apply it looks at finding a length from two points. Notes on gradients explain how to use points on a straight-line graph, while the circle notes cover the equation of a circle centred at the origin.
For a different approach, Coordinate Geometry in the (x,y) plane introduces Cartesian and parametric equations. Parametrics also covers curve sketching and points of intersection.
How to revise with notes
Start with the distance formula notes if you want to focus on one rule and its use. Read the explanation, then cover it and try to recall how the formula uses the coordinates. Return to the notes to check what you remembered.
When you want a visual overview, switch to a mind map on the unit page. Use a quiz there when you are ready to check your understanding. Pick a set of notes and work through it at your own pace.
Frequently asked questions
Which notes are a useful place to start?
Start with Distance Formula and how to apply it if you want to revise a single formula. It explains how to find the length of a line segment from two points. You can then look at the notes on gradients or the notes on circles.
Do these notes cover parametric equations?
Yes. Coordinate Geometry in the (x,y) plane introduces Cartesian and parametric equations. Parametrics also discusses parameters, curve sketching and points of intersection. These notes give school students a choice of places to read about the topic and teachers material to consider for revision.
Are the notes free to use?
Yes. Every note listed here is free to open and study without an account. The resources were made by GoConqr users. A free account also lets you save quiz scores and make your own quizzes, mind maps, flashcards and notes.