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Would someone be able to explain to me how we would find antichains and chains of a powerset?
For example, if we had the power set of 4 - P([4]) then how would we derive the antichains, and symmetric chains?
What about for the power set of [5]? (where [5] is the set of numbers {1,2,3,4,5}.
Is there are a general formula to follow or simply a trial and error method?
Matrices are the most common and popular way to solve systems of equations. Provide an example of a matrix that can be solved using Gaussian elimination. Show specifically how row operations can be used to solve the matrix.
Graphical Probability and Graphical Cumulative Probability. A fair coin is tossed 10 times. Let X be the number of tails observed.
Prove that a graph G is a forest if and only if every induced subgraph of G contains a vertex of degree at most 1.
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The linear equation x=-1 graphs as a horizontal/vertical/diagonal line(choose the correct label). Describe how you determined your answer.
A force of 5 Newtons acts in the direction of a = -7i+3j+4k, moving a particle from point B(1, 7, 1) to point C(-7, 5,-2). What is the work done on the particle given that the displacement is measured in meters?
The Snell law to find the index of refraction
Cutter Enterprises purchased equipment for $72,000 on January 1, 2006. The equipment is expected to have a five-year life, with a residual value of $6,000 at the end of five years.
Find the critical value for this hypothesis test.
Determine the maximum yield function from the given data - How many trees should a farmer plant on each square Kilometer to maximize yield?
Find the p-value for each of the following hypothesis testing situations.
At the the Pittsburg zoo, children ride a train for 25 cents, adults pay $1.00, and Senior citizens 75 cents. On a given day, 1400 passengers paid a total of $740 for the rides.
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