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Tuesday, 15 September 2015
Whole School Common Approach to Drawing Graphs
Scale
Axes
Label
Title.
Please watch the clip below for examples.
Thanks, Mr Gilmartin
Monday, 17 November 2014
Junior Cert - Functions
Monday, 10 November 2014
Measuring Pi
Good luck
Mr Gilmartin
Friday, 7 November 2014
Leaving Cert Ordinary Level - Cosine Rule
Mr Gilmartin
Tuesday, 21 October 2014
LC Ordinary level Sine Rule (2)
Tuesday, 14 October 2014
Friday, 19 September 2014
Problem Solving - Puzzle 6 The Tricky Triangle
Watch the clip below to see how it's done.
Tricky Triangle Puzzle from Magh Éne College on Vimeo.
Wednesday, 17 September 2014
Problem Solving - Puzzle 7 Sticky Squares
Thursday, 11 September 2014
Problem Solving - Puzzle 1

Sunday, 25 May 2014
Wednesday, 14 May 2014
Leaving Cert Exam Supplement
Sunday, 11 May 2014
Review of Leaving Cert Revision Days
Would you mind filling out this questionnaire please? It will only take you a minute or two!
CLICK HERE
Many thanks,
Mr.Sweeney.
Thursday, 27 March 2014
Wednesday, 26 March 2014
Thursday, 13 March 2014
Tuesday, 11 March 2014
LC Homework Area and Volume
Best of Luck
Mr.Gilmartin
Tuesday, 4 February 2014
Rational and Irrational numbers
Rational and Irrational Numbers
Rational Numbers
A rational number is a number that can be written as a ratio. That means it can be written as a fraction, in which both the numerator (the number on top) and the denominator (the number on the bottom) are whole numbers.
- The number 8 is a rational number because it can be written as the fraction 8/1.
- Likewise, 3/4 is a rational number because it can be written as a fraction.
- Even a big, clunky fraction like 7,324,908/56,003,492 is rational, simply because it can be written as a fraction.
Every whole number is a rational number, because any whole number can be written as a fraction. For example, 4 can be written as 4/1, 65 can be written as 65/1, and 3,867 can be written as 3,867/1.
Irrational Numbers
All numbers that are not rational are considered irrational. An irrational number can be written as a decimal, but not as a fraction.
An irrational number has endless non-repeating digits to the right of the decimal point. Here are some irrational numbers:
π = 3.141592…
= 1.414213…
Although irrational numbers are not often used in daily life, they do exist on the number line. In fact, between 0 and 1 on the number line, there are an infinite number of irrational numbers!
Enjoy,
Mr. Sweeney.
Wednesday, 29 January 2014
Junior Cert Maths - Probability
Monday, 27 January 2014
Junior Cert Maths - Congruent Triangles
Sunday, 26 January 2014
$1,000,000 to be won!
http://www.cs.nuim.ie/courses/compthink/app2/scalesapp/index.php
Enjoy.
Mr.Sweeney