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Sunday, July 29, 2007. A problem of squares. A problem of Square. I dont know if this formula ever exists(of course it does), I dont know if this formula is used anywhere but I know something, I know the number of squares in the picture below:. The square, as seen, has 4 rows( R1,R2,R3,R4) and 4 columns(C1,C2,C3,C4). 4* 4 = 16. So what do we have here? Formed by the paring of 4 small squares. We have moved a bit. So now we have four more square ie 3*3 squares. We moved a bit.again. So we have 16 9 4 1= 30.

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Some Interesting Facts | someinterestingfactss.blogspot.com Reviews

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Sunday, July 29, 2007. A problem of squares. A problem of Square. I dont know if this formula ever exists(of course it does), I dont know if this formula is used anywhere but I know something, I know the number of squares in the picture below:. The square, as seen, has 4 rows( R1,R2,R3,R4) and 4 columns(C1,C2,C3,C4). 4* 4 = 16. So what do we have here? Formed by the paring of 4 small squares. We have moved a bit. So now we have four more square ie 3*3 squares. We moved a bit.again. So we have 16 9 4 1= 30.

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Some Interesting Facts | someinterestingfactss.blogspot.com Reviews

https://someinterestingfactss.blogspot.com

Sunday, July 29, 2007. A problem of squares. A problem of Square. I dont know if this formula ever exists(of course it does), I dont know if this formula is used anywhere but I know something, I know the number of squares in the picture below:. The square, as seen, has 4 rows( R1,R2,R3,R4) and 4 columns(C1,C2,C3,C4). 4* 4 = 16. So what do we have here? Formed by the paring of 4 small squares. We have moved a bit. So now we have four more square ie 3*3 squares. We moved a bit.again. So we have 16 9 4 1= 30.

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someinterestingfactss.blogspot.com

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Some Interesting Facts: A problem of squares.

http://www.someinterestingfactss.blogspot.com/2007/07/problem-of-squares.html

Sunday, July 29, 2007. A problem of squares. A problem of Square. I dont know if this formula ever exists(of course it does), I dont know if this formula is used anywhere but I know something, I know the number of squares in the picture below:. The square, as seen, has 4 rows( R1,R2,R3,R4) and 4 columns(C1,C2,C3,C4). 4* 4 = 16. So what do we have here? Formed by the paring of 4 small squares. We have moved a bit. So now we have four more square ie 3*3 squares. We moved a bit.again. So we have 16 9 4 1= 30.

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Some Interesting Facts: July 2007

http://www.someinterestingfactss.blogspot.com/2007_07_01_archive.html

Sunday, July 29, 2007. A problem of squares. A problem of Square. I dont know if this formula ever exists(of course it does), I dont know if this formula is used anywhere but I know something, I know the number of squares in the picture below:. The square, as seen, has 4 rows( R1,R2,R3,R4) and 4 columns(C1,C2,C3,C4). 4* 4 = 16. So what do we have here? Formed by the paring of 4 small squares. We have moved a bit. So now we have four more square ie 3*3 squares. We moved a bit.again. So we have 16 9 4 1= 30.

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Folder Locking in windows using DOS only!: Folder Locking using Dos in windows!

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Folder Locking in windows using DOS only! For locking folders in the windows operating system without using a software! Tuesday, August 7, 2007. Folder Locking using Dos in windows! Got stuff in a folder of yours which is hidden behind another 20 folders so that your dad would go crazy trying to find it? F guys cooly walking up to your system at school and deleting your Blue J project and then going "Hehehe.i just gagged some cookoo's project of the comp! God is he gonna cry his head off! Hey suraj, the ...

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Folder Locking in windows using DOS only!: August 2007

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Folder Locking in windows using DOS only! For locking folders in the windows operating system without using a software! Tuesday, August 7, 2007. Folder Locking using Dos in windows! Got stuff in a folder of yours which is hidden behind another 20 folders so that your dad would go crazy trying to find it? F guys cooly walking up to your system at school and deleting your Blue J project and then going "Hehehe.i just gagged some cookoo's project of the comp! God is he gonna cry his head off! Subscribe to: P...

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someinterestingfactss.blogspot.com

Some Interesting Facts

Sunday, July 29, 2007. A problem of squares. A problem of Square. I dont know if this formula ever exists(of course it does), I dont know if this formula is used anywhere but I know something, I know the number of squares in the picture below:. The square, as seen, has 4 rows( R1,R2,R3,R4) and 4 columns(C1,C2,C3,C4). 4* 4 = 16. So what do we have here? Formed by the paring of 4 small squares. We have moved a bit. So now we have four more square ie 3*3 squares. We moved a bit.again. So we have 16 9 4 1= 30.

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