What is the greatest sign of success for a teacher...? It is to be able to say "the children are now working as if I did not exist. Maria Montessori

**Who says mathematics is a dull subject. I do not agree.****Talk about these facts to students, it will act as a catalyst to start learning automatically.**

Amazing facts in mathematics….ingredients for improving learning.

Among all shapes with the same area Circle has the shortest perimeter.

In a group of 23 people, at least two have the same birthday with the probability greater than 1/2 .

Among all shapes with the same perimeter a Circle has the largest area.

12+3-4+5+67+8+9=100 and there exists at least one other representation of 100 with 9 digits in the right order and math operations in between.

There are just five regular polyhedra.

Pi=3.14159 26535 89793 23846 26433 83279 50288 41971 69399 37510 58209 74944 59230 78164 06286 20899 86280 34825 34211 70679 82148 08651 32823

12345679 x 18 = 222222222

12345679 x 27 = 333333333

12345679 x 36 = 444444444

12345679 x 45 = 555555555

12345679 x 54 = 666666666

12345679 x 63 = 777777777

12345679 x 72 = 888888888

12345679 x 81 = 999999999

332 = 1089

3332 = 110889

33332 = 11108889

333332 = 1111088889

3333332 = 111110888889

88 = 9x9 + 7

888 = 98x9+6

8888 = 987x9+5

88888 = 9876x9+4

888888 = 98765x9+3

8888888 = 987654x9+2

88888888 = 9876543x9+1

1729 is the Ramanujan’s number. When the great Indian mathematician was lying ill in the hospital, Dr. Hardy came to visit him. He said ,the taxi number 1729, in which he came is a boring number.Suddenly Ramanujan’s face lit up & he said , it is not a boring number. It is the only number that is the sum of 2 cubes in two different ways.

10^3 + 9^3 = 1729 & 12^3 + 1^3 = 1729.

## 6 comments:

Sorry for not checking out the posts earlier.

Ramanujam's number reminded me of another number that I came across while reading a book.

It is called "Kaprekar's constant", 6174. Start with any 4 digit no.in which not all digits are alike.Arrange them in descending order , reverse them to make a new no. and subtract the new no. from the first no.. If you keep repeating this process with the remainders ,you'll( in 8 or less steps) arrive at Kaprekar's constant. Remember to preserve the zeros.

D.R. Kaprekar was a mathematician who lived in India and is also best known outside India for his discovery in 1955 of Kaprekar's constant.

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Leena Malik

Really amazing

regards

web designeri see this site for first time. Its really very learning,amazing & interesting

i see this site for first time. Its really very learning,amazing & interesting

superb as am teacher it is very usefull to create intrest among students

wow....superb site..i hav learnt very much frm it...now i'm loving maths...

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