204
= 64 + 49 + 36 + 25 + 16 + 9 + 4 + 1
= (1x1) squares + (2x2) squares +(3x3) squares +(4x4) squares +(5x5) squares +(6x6) squares +(7x7) squares +(8x8) squares
note to zanti3: you obviously did not read my answer first.
2006-09-21 13:18:34
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answer #1
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answered by Scott R 6
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Maybe it means total squares....
So you'd work up to bigger squares finally up to the one big one that encompasses all the 64.
So 64 + 49 + 36 + 25 + 16 + 9 + 4 + 1 = 204
Try 204.
2006-09-21 20:21:31
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answer #2
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answered by ? 5
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it is a trick question. There are ALOT of squares on a Chess board.
Think about it, what if you put four small squares together? You get another one. And if you carry on with that, you'll find ALOT more squares.
The biggest square you'll find will be a dimension of 8 high and 8 long.
2006-09-21 20:18:29
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answer #3
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answered by Anonymous
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Hmm... I suppose the answer would be 1+4+9+16+25+36+49+64, which comes to 204. Anybody else get that yet?i
2006-09-21 20:21:44
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answer #4
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answered by Anonymous
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64
2006-09-21 20:18:10
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answer #5
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answered by Isis 7
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answer is sigma 8 sq
i.e. (8*(8+1)*(2*8+1))/6
= 8*9*17/6
= 204
Total no. of sqs taking into account all sizes including the full board as the one largest sq.
2006-09-22 05:01:41
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answer #6
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answered by small 7
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64 small ones, 16 2*2 ones, 4 4*4 ones and one 8*8.
64+16+4+1=85
OK I missed a lot of squares.
2006-09-21 20:19:33
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answer #7
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answered by Anonymous
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I'd say 32 because there are 32 colored squares and there are 32 white.
2006-09-22 12:14:09
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answer #8
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answered by Anonymous
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90
2006-09-21 20:22:44
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answer #9
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answered by TXBLKGRL 3
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You have to count the 64 plus all of the 2x2 squares, 3x3, etc. I'm too tired to count them all for you.
2006-09-21 20:19:24
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answer #10
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answered by Speedy 3
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