Find a maximum matching for the graph in the attachment and
Find a maximum matching for the graph in the attachment and use Hall's theorem to prove its optimality. Then, describe the equivalent maximum-flow problem and the corresponding minimum cut.
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1compute the standard deviation of those 10 means and compare the standard deviation of the 10 means to the population
find a maximum matching for the graph in the attachment and use halls theorem to prove its optimality then describe the
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