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Pedro's Blog

Sunday, August 1, 2010. I have shifted the blogging to my website. Sorry for the inconvenience . but i have always wanted to shift to a website as there I can also include a forum in which we can have proper discussions . So please refer to my website:. Http:/ www.mathsissimple.com/. U ll find that there is a blog as well as a forum for discussions . I am currently concentrating on the blogging on that site . but when i complete . i will start providing tests too . Thursday, April 15, 2010. Reason: To ex...

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Sunday, August 1, 2010. I have shifted the blogging to my website. Sorry for the inconvenience . but i have always wanted to shift to a website as there I can also include a forum in which we can have proper discussions . So please refer to my website:. Http:/ www.mathsissimple.com/. U ll find that there is a blog as well as a forum for discussions . I am currently concentrating on the blogging on that site . but when i complete . i will start providing tests too . Thursday, April 15, 2010. Reason: To ex...
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Pedro's Blog | smiyc86.blogspot.com Reviews

https://smiyc86.blogspot.com

Sunday, August 1, 2010. I have shifted the blogging to my website. Sorry for the inconvenience . but i have always wanted to shift to a website as there I can also include a forum in which we can have proper discussions . So please refer to my website:. Http:/ www.mathsissimple.com/. U ll find that there is a blog as well as a forum for discussions . I am currently concentrating on the blogging on that site . but when i complete . i will start providing tests too . Thursday, April 15, 2010. Reason: To ex...

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Pedro's Blog: August 2010

http://smiyc86.blogspot.com/2010_08_01_archive.html

Sunday, August 1, 2010. I have shifted the blogging to my website. Sorry for the inconvenience . but i have always wanted to shift to a website as there I can also include a forum in which we can have proper discussions . So please refer to my website:. Http:/ www.mathsissimple.com/. U ll find that there is a blog as well as a forum for discussions . I am currently concentrating on the blogging on that site . but when i complete . i will start providing tests too . Subscribe to: Posts (Atom).

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Pedro's Blog: January 2010

http://smiyc86.blogspot.com/2010_01_01_archive.html

Wednesday, January 13, 2010. 1 Any perfect square will always have even powers of any prime number. Let 's' be a perfect square. If the prime factors of 's' are say, p1, p2 and p3;. Then if we write 's' in composite representation:. S = p1 k1 * p2 k2 * p3 k3,. All of k1, k2 and k3 must be even numbers. 2 A perfect square cannot end with one of the following digits: 2,3,7,8. Thus, the possible last digits of perfect squares are squares of 0 thru 9. which can be 0,1,4,5,6,9. Not 2,3,7,8. 4 For a perfect sq...

3

Pedro's Blog: April 2010

http://smiyc86.blogspot.com/2010_04_01_archive.html

Thursday, April 15, 2010. 1 A perfect cube when written in its composite form will have all the powers divisible by 3. The reason is similar to that of the perfect squares . 2 If a number is greater than 1 or lies between 0 and -1, the cube of the number is greater than itself. If a number is less than -1 or lies between 0 and 1, the cube of the number is less than itself. 0, 1 and -1 are the three numbers for which its cube is equal to itself. Take examples to prove this . Subscribe to: Posts (Atom).

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Pedro's Blog

http://smiyc86.blogspot.com/2010/08/hi-guys-i-have-shifted-blogging-to-my.html

Sunday, August 1, 2010. I have shifted the blogging to my website. Sorry for the inconvenience . but i have always wanted to shift to a website as there I can also include a forum in which we can have proper discussions . So please refer to my website:. Http:/ www.mathsissimple.com/. U ll find that there is a blog as well as a forum for discussions . I am currently concentrating on the blogging on that site . but when i complete . i will start providing tests too . Subscribe to: Post Comments (Atom).

5

Pedro's Blog: SQUARES & CUBES: The Table

http://smiyc86.blogspot.com/2010/01/squares-cubes.html

Wednesday, January 13, 2010. SQUARES and CUBES: The Table. Before starting this section one should remember squares of numbers from 1 to 30 and cubes of 1 to 10. PS: It's not a must to learn these all. But it gives a good grip to this section. Subscribe to: Post Comments (Atom). SQUARES and CUBES: The Table. Divisibility Rules : The Theorems. Divisibility Rules: Part III. Divisibility Rules: Part II. Simple Arithmetic at a glance. View my complete profile.

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Pedro's Blog

Sunday, August 1, 2010. I have shifted the blogging to my website. Sorry for the inconvenience . but i have always wanted to shift to a website as there I can also include a forum in which we can have proper discussions . So please refer to my website:. Http:/ www.mathsissimple.com/. U ll find that there is a blog as well as a forum for discussions . I am currently concentrating on the blogging on that site . but when i complete . i will start providing tests too . Thursday, April 15, 2010. Reason: To ex...

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