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Question: (Eigenvectors of a symmetric 2 × 2 matrix) Let p, q ∈ Rn be two linearly independent vectors, with unit norm (||p||2 = ||q||2 = 1). Define the symmetric matrix A ? pq? + qp?. In your derivations, it may be useful to use the notation c ? p?q.
1. Show that p + q and p - q are eigenvectors of A, and determine the corresponding eigenvalues.
2. Determine the null space and rank of A.
3. Find an eigenvalue decomposition of A, in terms of p, q.
Consider two interconnected tanks as shown in the figure above. Tank 1 initial contains 60 L (liters) of water and 125 g of salt, while tank 2 initially contains 60 L of water and 280 g of salt. How does the water in each tank change over time?
What rules for plotting the root locus are the same whether the system is a positive- or a negative-feedback system?
I need to know how to get the number of possible onto functions (as opposed to the number of one-to-one functions) in between sets A and B.
How to test stationarity of an empirically given time series - Derive a formula for the autocorrelation function of a MA(n) process (you can use textbooks and lectures with references).
Because of the popularity of the sport, the store is able to sell as many bicycles as they decide to assemble. How many bicycles of each model should they assemble in order to get the maximum profit?
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Describe a situation where it would be appropriate to use forecasting. Be sure to include all the necessary steps to develop the forecast and why you would use the forecast you chose. Please be thorough and provide enough detail.
The country of Androde is currently using Method 1 for its production function. By chance, scientists stumble onto a technological break through.
Gravel is being dumped from a conveyor belt at a rate of 30 cubic feet per minute. It form a pile in the shape of a right circular cone whose base diameter and height are always equal. How fast is the height of the pile increasing when the pile is..
The market value of a certain asset depends upon its useful life as follows.
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