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Q: Give you 5 shapes of symmetric shapes?
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What is symmetric multiprogramming?

Where it has to do with symmetrical shapes and there equations.


Why do airplanes are bullet shaped?

Smooth, streamlined shapes reduce air resistance. Symmetric shapes ensure flight stability.


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A=r mod z R= a relation which is reflexive symmetric but not transitive


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Yo, anything that's sides are the same as the other, yo got a symmetric figure. example: a circle


For each part give a relation that satisfies the condition a Reflexive and symmetric but not transitive b Reflexive and transitive but not symmetric c Symmetric and transitive but not reflexive?

No. Do your own homework. http://docs.google.com/gview?a=v&q=cache:ZZmsH0jKHH8J:www.cs.utk.edu/~horton/hw1.pdf+For+each+part+give+a+relation+that+satisfies+the+condition+a+Reflexive+and+symmetric+but+not+transitive+b+Reflexive+and+transitive+but+not+symmetric+c+Symmetric+and+transitive+but+not+reflexive%3F&hl=en&gl=us&sig=AFQjCNHGyc1EDhfqj_mu-RV9yTYZZfXl6A


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A shape that when you draw a line on the shape and cut along the line you get two identical shapes. A circle is an example.


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5 expressed as a Roman numeral is V which is symmetrical


What is the possible number of symmetric relations on a set of 5 elements?

The number is 5! = 120


Give a geometric example of the Symmetric Property?

If E ≅ B, then B ≅ E