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Line Geometry
Line Geometry - The Basic Formulae - By Daniel Kelleher This Applet Deals With The Most Common And Basic Formulae In Line Geometry. The Distance Formula, Mid-point Formula, Slope Formula, Equation Of A Line, And Intersection Of Two Lines. [View Applet]
Dividing Line Segments & Angle Between Two Lines - By Lise Larsen This Applet Demonstrates The Formula For Finding The Ratio In Which A Point Divides A Line Segment, And The Method For Calculating The Angle Between Two Lines. [View Applet]
The Centroid Of A Triangle - By Cathal Golden The Centroid Of A Triangle Is The Intersection Of Any 2 Of The Medians Of The Triangle. A Median Is A Line From The Mid-point Of One Of The Lines Of The Triangle To The Opposing Vertex(eg In A Triangle Abc, The Mid-point Of Bc Is Joined To A) The Centroid Is The Centre Of Gravity Of The Triangle [View Applet]
Parametric Equation Of A Line - By Marianne Herbert This Applet Illustrates How To Solve The Parametric Equation Of A Line. The Applet Allows The User To Enter In The Parametric Form Of An Equation (x And Y In Terms Of T). By Clicking On The Buttons These Will Be Converted Into Two Equations With T In Terms Of X And Y Respectively. By Clicking On The Solve Button The Resulting Equation Is Given Along With The Line Plotted On The Graph. The Explanation Button Will Then Give A Step By Step Worked Example. [View Applet]
Advanced Line Geometry Formulae - By Jenny Harrow The Applet Is Designed To Help A Student Studying Co-ordinate Geometry. The Formulae That The Applet Deals With Are The Area Of A Triangle Using Co-ordinate Geometry And The Perpendicular Distance From A Point To A Point To A Line.
The User Is Presented With A Graph On The Right Hand Side Of The Screen, Which Remains Constant, And An Introduction Panel On The Right Hand Left Hand Side Of The Screen, On Which There Are Two Buttons. Upon Clicking On Either Of The Buttons Another Panel Appears, Explaining Either The Area Of A Triangle Or The Perpendicular Distance From A Point To A Line.
[View Applet]
The Bisectors Of Angles. - By Cliodhna Kelly This Applet Explains The Concept Of Bisectors Of Angles.
It Explains It By Giving A Description Of The Formula You Use And Why You Use It.
It Also Gives An Example Image Showing How The Concept Looks When Drawn.
The User Can Then Enter In Points And Get The Applet To Solve The Problem For Them.
[View Applet]
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