Construct a graph based on the adjacency matrix that appears below. Label all nodes with indices consistent with the placement of numbers within the matrix.
1) Describe the graph and why it is consistent with the matrix.
2) How many simple paths are there from vertex 1 to vertex 5? Explain.Which is the shortest of those paths?
There are 12 micro phones 8 laser printers in an office. Find the minimum number of connections to be made which will guarantee that if 8 or fewer computers want to print at the same time, each of them will be able to use a different printer.
There are 12 micro phones 8 laser printers in an office. Find the minimum number of connections to be made which will guarantee that if 8 or fewer computer want to print at the same time, each of them will be able to use a different printer.
In how many ways can a committee of 5 be formed from a group of 11 people consisting of 4 teachers and 7 students if
1. There is no restiriction in the selection?
2. The committee must include exactly 2 teachers?
3. The committee must include at least 3 teachers?
4. A particular teacher and a particular student cannot be both in the committee?
The probability that on any given day, Susan carries her umbrella is 0.62. The probability that it rains and Susan has her umbrella is 0.56. What is the probability that it rains given that Susan had her umbrella.
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