ok i realy need to know how many gold rectangles are???
89830
All rectangles that have the Golden Mean (~1.618) as the ratio of height to width are "golden". Thus, the possible number is infinite.
1166894
Install Asian fonts on your computer, then ask about those rectangles.\n\nMy god, I can't imagine someone so stupid like you actually exists... and now I see other people agree with you too.
15392
According to this page..\nhttp://www.shef.ac.uk/~pm1afj/sudoku/\n..there are 6,670,903,752,021,072,936,960 different completed 9x9 Sudokus.
73554
ZERO (O)  NO RECTANGLES..\n\n\nCHESS BOARD HAVE ONLY SQUARES..
627773
1,2,5,10,20,50,100.\n\nSo that's 7.
71096
let area be A\nwidth be W\nlength be L\nnow area of rectangle is = length * breadth \n    A = L * B\n  L = A/B\n L = 3x (squared) +14x+8 / x+4\n   = (3x+2)(x+4) / (x+4)\n   = 3x+2
737305
3 gold coins maybe 1 silver
1184924
Theoratically its 24 carrots. but the branded gold do come in 23 to 20 carrots. Carrots a measure of purity.
384642
32\n\nMedal Tally Gold Silver Bronze \nUSA 35 39 29 \nCHN 32 17 14 \nRUS 27 27 38 \nAUS 17 16 16 \nJPN 16 9 12
687216
Omg theres like 100! lol! Check out the site below. It'll tell you everything.
671808
4 sides and corners in a square
93641
Okay, 2 + 4= Look at 2 now look at 4, 4 is 4 pieces and 2 is 2 pieces. add the 4th piece and the second piece = 6! Duh!
902207
I'm assuming you are referring to the disguised triangles in the attached link... (link 1).  I'm sure there are some rigorous mathematical proofs you could supply, or automated ways to count the triangles, but I basically decided to just use the "brute force" method of counting.  The hard part is recognizing all the different triangles while not double counting...\n\nWhat I finally did was to create several copies of the diagram and tried to color the triangles.  You can color the individual triangles (24), right off the bat.  Now if you try to pair up triangles, you can pair them one way (12) or another using the flipped image (12).  Grouping them further in groups of three or four triangles, I counted another set of (7) and the flip for another (7).  Then I noticed four other ways to group four triangles (3), (3), (3), (3).  Lastly, there are two large triangles composed of the inner sixteen triangles (1) and (1).\n\nAltogether I got seventy (76) triangles.  You can double check my work using the attached image (link 2).  I think I got them all and didn't double count...
222548
Your rectangle (in feet) comes out to 8.2' x 19.7'.  Each row needs 8 tiles plus one strip of 1x6 tiles (if your tile sheet is 2" tiles in a 6x6 configuration).  You will have 19 full rows of tile in the other direction, plus 1/2 sheets of 3x6 tiles.  All in all, you will use 152 FULL tiles, plus 1.3 sheets for the 1x6 strips and 9.5 sheets for the 3x6 sheets.  All in all, you will have 12 tiles left over (2 1x6 strips) if everything lays out properly.\n\nTotal number of tile sheets needed: 163\nTotal left over: 12 2" tiles.
766270
im assumuing you mean a rectangle? If it was a square itd be 400, if its a rectangle its 80l-l^2
647274
1/6 coz there r 6 sides on  a die  i dunno
777066
(x+4)(2x+4)-2x^2=88\n2x^2+12x+16-2x^2=88\n12x+16=88\nadding -16\n12x=72\ndividing by 12\nx=6\nso the dimensions of the original rectangle are  6m*12m