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SOME COMMON VIEWS OF MATHEMATICS 
• MATHS IS HARD 
• MATHS IS BORING 
• MATHS HAS NOTHING TO DO WITH REAL LIFE 
• ALL MATHEMATICIANS ARE MAD! 
BUT I CAN SHOW YOU THAT MATHS IS IMPORTANT
Srinivasa Ramanujan 
Srinivasa Ramanujan is one of the 
celebrated Indian mathematicians. 
His important contributions to the 
field include Hardy-Ramanujan- 
Littlewood circle method in number 
theory, Roger-Ramanujan’s 
identities in partition of numbers, 
work on algebra of inequalities, 
elliptic functions, continued 
fractions, partial sums and products 
of hypergeometric series
C.R. Rao 
Prasanta Chandra Mahalanobis 
is the founder of Indian 
Statistical Institute as well as 
the National Sample Surveys 
for which he gained 
international recognition.
Satyendranath Bose 
Known for his 
collaboration with Albert 
Einstein. He is best 
known for his work on 
quantum mechanics in 
the early 1920s, 
providing the foundation 
for Bose–Einstein 
statistics and the theory 
of the Bose–Einstein 
condensate.
Greek Mathematics 
Euclid enters history as one of 
the greatest of all mathematicians 
and he is often referred to as the 
father of geometry. The standard 
geometry most of us learned in 
school is called Euclidian 
Geometry. 
Euclid's First Group of 
Postulates - the Common 
Notions: 
Things which are equal to the 
same thing are also equal to 
each other 
If equals are added to equals, the 
results are equal 
If equals are subtracted from 
equals, the remainders are equal 
Things that coincide with each 
other are equal to each other 
The whole is greater than the 
part
Chaos 
Theory
The Golden Ratio
The Fibonacci Sequence: the 
first 20 
0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 
89, 144, 233, 377, 610, 987, 1597, 
2584, 4181, 6765.
Where did 1.6180339887……. come from? 
Let’s look at the ratio of each number in The Fibonacci 
sequence to the one before it:
The Golden Ratio 
Measure the length and width of your face. Divide 
the length by the width. This should give 
approximately 1.6, which means a beautiful 
person’s face is about 11/2 times longer than it is 
wide.
The Golden Ratio: Some Other 
Examples
The Golden Ratio: Some Other 
Examples
The Golden Ratio: Some Other 
Examples In seed heads such as the 
sunflower shown here and the 
coneflower previously, spirals 
curve left and right. The number 
of spirals curving left and the 
number of spirals curving right 
are neighbours in the Fibonacci 
sequence, for example, the 
number of spirals curving left is 
34 and the number of spirals 
curving right is 55.
Mathematics and 
Architecture 
Some are purely 
utilitarian such 
as the Great 
Wall of China.
Topology – Some Games
Answers
Numerology 
It has always been, and still is the desire to understand people and 
ourselves. Numbers were used a very long time ago, in the absence 
of more scientific means, to tell of one’s personality and future. In 
this example we look at calculating the Soul Urge Number. 
Write out your full birth name (this includes your middle name (s). 
Using only the vowels in your name, assign these values: 
A = 1, E = 5, I = 9, O = 6 and U = 3. 
Example: Heather Ina Brown, the vowels are eae ia o 
5 + 1 + 5 + 9 + 1 + 6 = 27 = 9 
So this persons soul urge number is 9 and they can go read up about 
their personality.
Mathematicians – believe it or not, we are 
human! 
Galois Nash 
Noether 
Newton 
Germain 
Gauss 
Einstein 
Green
Mathematicians – our minds
Mathematicians – our minds 
Numbers are to 
mathematics what 
words are to language. 
To the ‘distress’ of the 
general society 
mathematicians have 
‘dreamt’ up types of 
numbers.
The first securely datable 
Mathematical Table in World 
History, circa 2600 BCE was 
developed by the Sumerians, in 
ancient African Tribe.
THE DISTRIBUTIVE PROPERTY 
y z 
x
5 x 
x+4 (x+4)5 (x+4)x 
Area = (x+4)(5+x) 
= (x+4)5 +(x+4)x 
= 5x+20+x2+4x 
= x2+9x+20
Perfect-Square Trinomials 
a b 
a 
a2 ab 
b ab b2 
You can see from the diagram that the 
area of the large square is both (a+b)2 
and a2 +2ab+b2 .
Completing the Square 
Incomplete square Completed square 
6x x2 
x 6 
x 
x2 6x 
6 6x 6622 
6x 
?
Important Contributions of Mathematicians
Important Contributions of Mathematicians

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Important Contributions of Mathematicians

  • 1.
  • 2.
  • 3.
  • 4.
  • 5. SOME COMMON VIEWS OF MATHEMATICS • MATHS IS HARD • MATHS IS BORING • MATHS HAS NOTHING TO DO WITH REAL LIFE • ALL MATHEMATICIANS ARE MAD! BUT I CAN SHOW YOU THAT MATHS IS IMPORTANT
  • 6. Srinivasa Ramanujan Srinivasa Ramanujan is one of the celebrated Indian mathematicians. His important contributions to the field include Hardy-Ramanujan- Littlewood circle method in number theory, Roger-Ramanujan’s identities in partition of numbers, work on algebra of inequalities, elliptic functions, continued fractions, partial sums and products of hypergeometric series
  • 7. C.R. Rao Prasanta Chandra Mahalanobis is the founder of Indian Statistical Institute as well as the National Sample Surveys for which he gained international recognition.
  • 8. Satyendranath Bose Known for his collaboration with Albert Einstein. He is best known for his work on quantum mechanics in the early 1920s, providing the foundation for Bose–Einstein statistics and the theory of the Bose–Einstein condensate.
  • 9. Greek Mathematics Euclid enters history as one of the greatest of all mathematicians and he is often referred to as the father of geometry. The standard geometry most of us learned in school is called Euclidian Geometry. Euclid's First Group of Postulates - the Common Notions: Things which are equal to the same thing are also equal to each other If equals are added to equals, the results are equal If equals are subtracted from equals, the remainders are equal Things that coincide with each other are equal to each other The whole is greater than the part
  • 12. The Fibonacci Sequence: the first 20 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233, 377, 610, 987, 1597, 2584, 4181, 6765.
  • 13. Where did 1.6180339887……. come from? Let’s look at the ratio of each number in The Fibonacci sequence to the one before it:
  • 14. The Golden Ratio Measure the length and width of your face. Divide the length by the width. This should give approximately 1.6, which means a beautiful person’s face is about 11/2 times longer than it is wide.
  • 15. The Golden Ratio: Some Other Examples
  • 16. The Golden Ratio: Some Other Examples
  • 17. The Golden Ratio: Some Other Examples In seed heads such as the sunflower shown here and the coneflower previously, spirals curve left and right. The number of spirals curving left and the number of spirals curving right are neighbours in the Fibonacci sequence, for example, the number of spirals curving left is 34 and the number of spirals curving right is 55.
  • 18. Mathematics and Architecture Some are purely utilitarian such as the Great Wall of China.
  • 21. Numerology It has always been, and still is the desire to understand people and ourselves. Numbers were used a very long time ago, in the absence of more scientific means, to tell of one’s personality and future. In this example we look at calculating the Soul Urge Number. Write out your full birth name (this includes your middle name (s). Using only the vowels in your name, assign these values: A = 1, E = 5, I = 9, O = 6 and U = 3. Example: Heather Ina Brown, the vowels are eae ia o 5 + 1 + 5 + 9 + 1 + 6 = 27 = 9 So this persons soul urge number is 9 and they can go read up about their personality.
  • 22. Mathematicians – believe it or not, we are human! Galois Nash Noether Newton Germain Gauss Einstein Green
  • 24. Mathematicians – our minds Numbers are to mathematics what words are to language. To the ‘distress’ of the general society mathematicians have ‘dreamt’ up types of numbers.
  • 25. The first securely datable Mathematical Table in World History, circa 2600 BCE was developed by the Sumerians, in ancient African Tribe.
  • 27. 5 x x+4 (x+4)5 (x+4)x Area = (x+4)(5+x) = (x+4)5 +(x+4)x = 5x+20+x2+4x = x2+9x+20
  • 28. Perfect-Square Trinomials a b a a2 ab b ab b2 You can see from the diagram that the area of the large square is both (a+b)2 and a2 +2ab+b2 .
  • 29. Completing the Square Incomplete square Completed square 6x x2 x 6 x x2 6x 6 6x 6622 6x ?