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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.
Please can you explain in here when the graph G is a forest and induced subgraph.
Suppose that a probability distribution has a mean 20 and standard deviation 3. The Chebychev inequality states that the probability that an outcome lies between 16 and 24 is
Maximizing the Sustainable Yield, A lake has a carrying capacity of 10,000 fish. At the current level of fishing, 2000 fish per year are taken and the fish population seems to hold fairly steady at about 4000.
The cost per unit of producing each product will be determined by whether a new union labor contract passes or fails. The cost per unit of each product, giving each contract result is shown in the following pay off table.
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.
Four congruent quarters circle are drawn inside square of side length four centimeters f ind the shaded area
A simple question on the Mean of a Binomial distribution, 80% of the community favored building a police substation in their neighborhood.
Application of algebra to find the weekly revenue - Evaluate the weekly revenue if the price is $8 for each football.
Illustrate why the A and B are symmetric
Discrete random variable with probability mass function, 1) Let X be a discrete random variable with probability mass function Pr{X=k}= c/(1+(k^2)) for k= -2,-1, 0, 1, 2.
Different ways to schedule appearances of 4 performers. There are 4 performers who will present their comedy this weekend at a comedy club
Probability : Percentage of Defective Chips and Normal Distribution, A student needs 12 chips of a certain type to build a circuit. It is known that 5% of these chips are defective.
State the inverse, the converse, and the contrapostive of the given statements.
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