Find out the number
A cycle is defined to be a circuit with no repeated vertex. If a cycle has a length k, we talk of a k-cycle. Find out the number of 4-cycles in K(sub)m, n where m >= 2 and n >= 2.
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Listing all the total possible outcomes it is found there're 25. Why are there 25 possible outcomes? Where does this number 25 come from because 2 blue*3 white is 5.
Does the associative property hold for the natural numbers under the operation of subtraction? Give an example to support your answer.
Hayes Electronic stocks and sells specific brand of personal computer. It costs the firm $450 each time it places an order with the manufacturer for the personal computers.
For each of following degree sequences, price that the simple graph with 7 vertices exists or doesn't exist by either drawing such a graph or showing mathematically that such a graph is impossible:
Determine exactly when a complete bipartite graph K(sub)m, n has an Euler path or Euler circuit.
Write down a recurrence for the k-dimensional hyperbeet numbers hn,k. Does it remind you of anything?
A matlab program that finds out the QR decomposition of a matrix and then the eigenvalues based on the QR decomposition. Not useing any of the pre made function in matlab for QR decomposition or the eigenvalues.
Management is concerned that the further drop in sales volume will generate the loss and is considering the temporary suspension of operations until demand in the metals markets reebounds and prices once again rise.
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