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Question: Let A be a complex (or real) n X n matrix, and let x in Cn be an eigenvector corresponding to an eigenvalue λ in C. Show that for each nonzero complex scalar μ, the vector μx is an eigenvector of A.
State the domain of the following and provide a brief explanation fgor your answer: a) f(x)=sqrtx+4 b) g(x)= 2x+1/x-7 c) h(x)=3x^2+5x-3 d) l(x)=2x+3 e) m(x)=3/x^2+7
Find a maximum flow in the network below from the source S to the sink T. Justify that your flow is a maximum flow
Prove that if P is an LP(linear programming) in standard form, P has an optimal solution, and P has no degenerate optimal solutions, then there is a unique optimal solution to the dual of P. You can assume that the matrix A is full rank.
a cylindrical tank full of water measures 3 feet high and has a circular base with a radius of 1 foot. suppose the tank
q. the carleton computer science society has a board of directors consisting of one president one vice-president one
Evaluate the following improper integral: e∫∞ dx/x(ln(x))7. Evaluate the following improper integral: 1∫ ∞10/x6 dx. Evaluate the following improper integral: -∞∫0 e12x dx
a gas blower can form 8 simple vases or 2 elaborate vases in an hour. In a work shift of no more than 8 hours, the worker must form at least 40 vases.
Name some criminal activity that is generated by the process of moving illicit drugs from the source to the neighborhood to the consumer.
A poll asked the question, "What do you think is the most important problem facing this country today?"Twenty-one percent of the respondents answered.
Solve the differential equation
explain why applying a vertical and then a horizontal translation produces the same result as appying a horizontal translation and then a vertical translation.
Suppose that young adults own an average of 3 pairs of jeans. If you survey 8 people from your class to determine if the average is different than 3.
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