Class Discussion:
What is the distance between the two extremes (in metres)?
You may want to click at the hyperlink to find out more about the "Challenger Deep".
Source: http://www.deepseachallenge.com/the-expedition/mariana-trench/
Resources
- [Resource] Real Numbers
- [Resource] Distributive Law
- [Resource] Significant Figures
- [Resource] Algebra (1)
- [Resource] Algebra (2)
- [Resource] Algebra (3) Factorisation
- [Resource] Graphs (1) Plotting
- [Resource] Graphs (2) Gradient, Intercepts
- [Resource] Graphs (3) Sketching
- [Resource] Graphs (4) Determine Equations
- [Resource] Construction (1) Lines
- [Resource] Construction (2) Triangles
- [Resource] Construction (3) Hologram
- [Resource] Mensuration
- [Resource] Pythagoras Theorem
Showing posts with label Real Numbers. Show all posts
Showing posts with label Real Numbers. Show all posts
Friday, 31 January 2020
Introduction: Real Numbers - How deep is deep?
Wednesday, 15 January 2020
Quick Glimpse: The Number System
Below is a very much simplified representation of the various number families and their relationships. We will discuss further when we start the topic on Real Numbers.
Broadly...
The relationship between the numbers system is as follows:
Amongst the 4 types of numbers:
Broadly...
The relationship between the numbers system is as follows:
Amongst the 4 types of numbers:
- NATURAL NUMBERS is the smallest of all - starts from 1, followed by 2, 3, 4, 5, ... basically, it's positive integers
- INTEGERS is made up by negative integers (-1, -2, -3, .... ), zero (0) and positive integers (1, 2, 3, ...)
- RATIONAL NUMBERS are numbers that can be expressed as a fraction a/b such that both a and b are integers and b is non-zero. Integers and natural numbers are rational numbers since we can express them with denominator = 1.
- REAL NUMBERS are numbers include natural numbers, integers and rational numbers. It also includes numbers that cannot be expressed as a fraction, e.g. pi, square root of 2
Note: Whole numbers and Complex numbers are not mentioned above.
[Extension] Going Beyond Real... Imaginary Numbers
Today, we discussed the Real Number System, which the relationship of the families of numbers can be represented in a Venn Diagram.
What's beyond the REAL Number system?
The Imaginary Numbers! [which is not in the "O" level syllabus]
Some of you may be interested to find out more about this...
This will shade some light to the 'mysteries' when we start to discuss "Roots" of numbers
What's beyond the REAL Number system?
The Imaginary Numbers! [which is not in the "O" level syllabus]
Some of you may be interested to find out more about this...
This will shade some light to the 'mysteries' when we start to discuss "Roots" of numbers
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