What does a two dimensional drawing look like?
149287
Normal. Drawings are two dimensional. Some skilled artists use tricks to create illusions of 3-D. A floor plan is an example of a 2 dimensional representation of a house.
996215
http://www.guidebookgallery.org/articles/thefatherofcomputergraphics\nPlease click the link to know in detail.
371993
We see images in mirror. Similarly we see pictures in T.V screen, Cinema screen, and in computer screen.  All we see in a single plane surfaces. \n\nConsider the moment, when all pictures seen in them are still including the image in mirror.\n\n To view them leisurely, we take photos of all and print them and paste them all in their position. \n\nWhat is the difference between the previous one and the present one?\n\nBoth are in the single plane. Behind the plane there is wall or some electrical gadgets only.\n\nIf images in mirror are three dimensional then all pictures and the drawings in the books will be three dimensional. However, we try to give the three dimensional effect in picture drawn on a plane paper. A cube can be drawn in a paper and can be visualized in three dimensions. That does not mean that the drawing is three dimensional.\n\nBut real images can have actual three dimensions. In that case we say it is a three dimensional image.  But the real image formed in a camera screen is two dimensional.\n\nHence all virtual images are two dimensions only even though they appear to be three dimensional. \n\nReal images can be either two dimensional or three dimensional. \n\nReal images are only images and are not real objects even though they are three dimensional images.
216860
Wow, I can picture it but I am drawing a blank & it will drive me crazy. I hope someone knows.
662178
Any line you can make in this physical Universe is 3-dimensional.  A drawing has a 3rd dimension - no surface is ideal, and there has to be something beyond this surface.\nIf you draw a line, it is also 3-dimensional (otherwise, you would not see it - it would be infinitely thin, and if it is not, it is a rectangle on an uneven surface).\n\nIf you ask whether truly 1-D or 2-D objects can exist in our Universe, there is an answer: no and yes.\n\nNO for macroscopic objects: the reason is that there is a minimum unit of space: Planck length. Therefore, you may think of all non-elementary objects in this Universe as being at least 1 Planck length thick in all 3 dimensions.  \nhttp://en.wikipedia.org/wiki/Planck_length\n\nYES for elementary particles. They are viewed either as zero-dimension (points) or one-dimension (strings, with the size of - I think you guessed it - Planck length).\nhttp://en.wikipedia.org/wiki/String_theory
160693
You must think about the 3d visualization of 4d objects as partials projections or perspectives (as well as when you represent a cube drawing it on a paper sheet, you only describe some of its properties by analogy): so you cannot "see" 4d objects: you can only describe them.\n \n\nSee this link for a rough idea of an hypercube (there would be much more to say about it ...)\nhttp://answers.yahoo.com/question/index;_ylt=Apvwu5u3VyjMZfW_mDnnJUnsy6IX?qid=1006012001214\n\nSee this other one (expecially the links in all answers) for the so-called "Klein bottle"\n\nhttp://answers.yahoo.com/question/index;_ylt=As6vB06qMWLWdUaS3dhCfW_sy6IX?qid=1006013107146\n\n\nfour dimensions is interesting in maths because (they say: I'm starting now to study it) that there are many different "regular solids" which you can hypotize counting sides, vertexes and faces. From 5th dimension on, there is only one kind of regular solid, so it is not considered an interesting field of study.
923134
Use the pastel or whatever the kindergarden kids use.  It is like mud but comes in different colours.  The model should be a representation of the cross-section of your cell.  Use strings and other things to show different structures of the cell.  Some diagrams are drawn in 3D, and that's what your model should look like.  I wish they made us do that in university.  It would be fun.
66715
Try out Smartdraw for presentations.\nOr Gimp for designing
248199
The rectangle is your drawing area. Try to draw inside the rectangle so that you can move or work on your whole image later.
608951
The simplest way to do this would be to use the Paint program that comes with Windows.\n\nYou can draw simple geometric shapes.  Then you can select one, paste a copy, then rotate/reflect the copied shape with Image->Flip/Rotate menu selection.\n\nThat ought to do it.
725327
Vector is drawing, so whatever program you are using you need to draw them images you have and save it as a say vector 'shape'
122469
It would probably be best to explain this first in terms of a 2D being (that is, one that lived on a piece of paper) would experience a 3D object (I'll use a sphere):\n\nImagine a piece of paper with a being living on (a "Paperperson", I'll call them) it with a sphere approaching the piece of paper.  At first, the Paperpeople would see nothing.  Then, at the first instant the ball crossed their piece of paper, they'd see a little dot.  Then, as the ball continued moving through the piece of paper, they'd see a circle expand from that point to a larger circle.  Finally, as the ball began to leave, they'd see the larger circle collapse back to a point and then disappear.\n\nSo, people percieving 2 spatial dimensions would experience a 3 spatial dimension object as a series of 2D objects spread out across time.\n\nBy analogy to three dimensions, suppose you had a hypersphere (a 4 dimensional sphere).  If it were to pass through our part of space, we'd experience it as a point, leading into a series of expanding spheres, and finally collapsing back into a point and disappearing again, but the process would occur over time.\n\nMake sense?  I hope a little!\n\nIf you're interested you might want to read the Wikipedia article on Tesseracts (Hypercubes, thatis, 4D cubes); specifically the section "Projection on to 2D" or "Projection onto 3D".  The URL is as follows: http://en.wikipedia.org/wiki/Tesseract .
933904
Yes, it is possible, and not too difficult.  You can use 2D drawing commands to create simple or complex shapes using the GDI+ library for .NET 1.1 (Studio 2003).\n\n  Research more about GDI, and build some simple applications.  There are many examples on the web.  You could easily draw colored boxes like a bar chart with heights relative to the histogram of data you've collected from SQLServer.\n\n Graphics can seem overwhelming at first (with scaling and other tricks), but start with the simplest example of just drawing a box with Graphics class.  Good luck!
1070289
hi \nquestions are easy but need to draw it. it seems not posible here. \nphonecardgalery@yahoo.com
944839
when you're facing the drawing, cross your hands and point at the drawing with both your hands. your right hand will point the the right side of the drawing and your left hand will point to the left side of the drawing.
717037
Just draw a picture of a face with the nose pointing to the right side, and the eyes staring to the left, (or the other way).
703879
This sounds like plane geometry where you have an n sided polygon and want to know how many diagonals you can draw.  From each vertex, you can draw a diagonal to every other vertex except to yourself and the two next to you (those two line make sides of the polygon not diagonals).  So for n sides (which means n vertices), you can draw n-3 diagonals at each vertex.  This gives (n-3)*n.  But this just counts the starting end of each line. Whenever you draw one of these lines, it goes to another vertex.  If we drew (n-3)*n lines, we would traces over each diagonal twice, once from each end so there are only half as many diagonals as that.\n\nThe answer then is: (n-3)*n/2