Pls help me with this question: First, draw 16 dots in the shape of a square:?
410933
Let 1 2 3 4 5 6 7 8 9 A B C D be the dots, with D in the middle. (You say 1 in the middle)\n\n1 2 3 4\n5 -- -- 6\n-- -D- --\n7 -- -- 8\n9 A B C\n\nIT CAN BE DONE WITH 5 LINE SEGMENTS AND DOESN'T NEED 6.\n\nConnect 7-5-1-2-3-4-D-9-A-B-C-8-6 in a Z-shape\n\nSo I think if it needs six lines, your question was meant to be regarding 16 dots, 4 of them in the middle. It would then be similar to your other question with 9 dots.\n\n1 2 3 4\n5 6 7 8\n9 A B C\nD E F G\n? -- -- !\n\nConnect 1-2-3-4-8-C-G-! and then proceed as for 9=dot problem, F-A-5-6-7-8-B-E-?-D-9. Six lines needed.\n\nGeneralising, an n x n square of n^2 dots will require 2n-2 lines. (for n>2)\n\nImagine a further 9 dots wrapped around the 16-dots as follows\n\nH I- J K L\n1 2 3 4 M\n5 6 7 8 N\n9 A B C 0\nD E F G P\n\nConnect G-F-E-D-0-5-1-H-I-J-K-L-  M-N-O-P and then proceed as for the 9-dot problem:\n\nC-7-2-3-4-M-8-B-E-A-6\n\nwhich is 8 lines.
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It's not too hard I guess. First you'd have to link in the graphics library and understand the drawing functions. The easiest way would be to use the linedraw function to create the 5 pointed star. You can then use a fill function to fill the star with the pink color. After than you'd use the various line draw and circle functions to create the eyes, mouth, and the little nobby bits.\n\nTo be a little pickier about how it looks, you could just use the dot functions to write a specific pixel on the screen in the color you want. An array that contains the location (both x and y) and the color of the pixel would be pretty easy.\n\nGood luck
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These are some ideas aimed for pre-k, 1st and 2nd grade:\n*you can provide different geometrical shapes and have them sort them according to color, size, shape, etc.\n*with the same shapes have them complete a pattern you start for them ex. red circle, yellow square, red circle, yellow square, etc.\n*try looking for a game called "Tangram", I don't know if you can buy one already done or you can make your own in this site:http://www.tangram.i-p.com/\n*give students play money and have them solve problems using it.
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How carefully do you want to draw one? \n\nAnother name for oval is ellipse. A simple way to roughly draw an ellipse is to put two nails in a board, and then place a loop of string around the two nails. Place a pencil inside the loop and pull it taut. Then drag the pencil around the two nails, drawing a shape. This shape is an oval or ellipse.
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Either draw it and scan it or if you are making it on the computer i would say adobe photoshop. If you want to try and animate it then some flash program - maybe fireworks??
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just draw a triangle has right angle which dimensions 1,sqrt(3),and hypothenus 2. if you want it, i can send to you
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I asked that same question to my teacher last time. She told me that I have to Seperated the shape into different common shapes. (for example like lets say I wanted to seperate a "square" into some common shapes I could turn it into two seperate triangles or four different triangles. Well Just try to use the formulas you know for the areas of the different disected figures you get.
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try cutting it up into squares and triangles
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DRAW AN IMAGE OF WHT U WANT UR PUPPET TO LOOK LIK ON CLOTH AND SEW IT THN ADD SPONGE IN UR PUPPET... AND THERE U GO PUPPET IS DONE!!! HOPE DAT HELPS...\n\n**LIL MISS VIXION**
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I think all you have to do is plug in a few values for C to get a graph.  For example, try 0, 5, 10, 15, 20.  It's continuous so you can connect the dots.\n\n(0,0), (5,87.5), (10,350), (15,787.5), (20,1400)\n\nTotal labor for 20 is 1400.
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5 lines?? must they be straight lines or can they be curved or another circle inside??  If you put the four lines thru like 2 x's then draw a small circle it is 16 pieces.
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How about drawing a bunch of straight lines of differing length, from a fixed point, so that the tips create the image of an arc?
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You can't just draw one? It's 10 boxes across the top and down the side, starting with 0 and going to 9 (and no, the corner doesn't share both sides). All you need are a pen and a ruler.
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square-ish in shape\ncome in different sizes\nmany varieties
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See a magic square in\nhttp://en.wikipedia.org/wiki/Magic_square
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The first five squares are easy:\n1, 4, 9, 16, 25.\n\nRectangular:\n2, 6, 12, 20, 30\n\nTriangular:\n1, 3, 6, 10, 15\n\nPentagonals are:\n1, 5, 12, 22, 35
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OK, I think what you're saying is that all the corners have to be colored and that if you can rotate a square to superimpose it on another square, or if they're mirror images, then they're the same.  You didn't say that all colors have to be used, so I'll assume they don't.  That said...\n\nStart with squares in which all four corners are the same color.  There are obviously 4 of these.\n\nNow take squares in which three corners are one color and the fourth is different.  There are 12 of these (three squares can be any of four colors, and the odd one can be any of the other three.)\n\nNext, take squares in which two corners are one color and two are another.  There are six color combinations (red-white, red-blue, red-green, white-blue, white-green, blue-green) and each one can have two patterns:  either the same-colored corners are next to each other, or they're diagonally opposite.  So there are 12 of these.\n\nNext, consider square in which two corners are the same and the others are two different colors.  For each combination of a major (2-corner) color and two minor colors, there are only two patterns:  same colors adjacent and same colors opposite.  Whichever way you arrange the odd colors, it will be the mirror image of the other way and therefore identical.  So for each major color, you can pick any two of three minor colors.  This is the same as leaving out any one, so there are three options for minor colors.  4*3*2 patterns is 24 different squares.\n\nFinally, consider squares in which each corner is a different color.  Now, pick a color and a corner.  Two of the other colors will be adjacent to that corner, and one will be diagonally opposite.  For any choice of opposite colors, either arrangement of adjacent colors will just make another mirror image.  So the only choice here is which color will be opposite.  That means there are three different 4-color squares.\n\nNow, add it all up: 4 one-color squares, (12 + 12 =) 24 two-color squares, 24 three-color squares, and 3 four-color squares, equals 55 unique squares.