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Suppose that V and W are vector subspaces of Rn. If I define:
V + W = {v+w: v belonging to V, w belonging to W}
How can I prove that V+W is also a vector subspace of Rn and ALSO how could verify that (for example)
<(1,0,1), (-1,0,1)> + <(3,2,1)> = R3
Suppose that f_n(0) converges to some number, denoted f(0), and also suppose that the sequence (f'_n) converges uniformly on (0,1) to some function g: (0,1) -> R. Prove that the sequence (f_n) converges uniformly. What is its limit?
Find the average value of the function in the given region. The average value of f(x)=1/x over [1,10] is______.
Determine the exact value of cos (α - β)- terminal side in the second quadrant
Using MatLab, compute H^-1H for various n between 5 and 15. Describe the results and comment on the difference between the MatLab output and what is expected the answer to be
Determine the probability on sales
The plane y + z = 3 intersects the cylinder x^2 + y^2 = 5 in an ellipse. Find the parametric equations for the tangent line to this ellipse at the point (1,2,1)
Find the confidence interval for the population mean
Please solve for the following system of equations. Include all of the steps which are involved:
What is the equation of the vertical line and the equation of the horizontal line throught Point A?
Each of the numbers 1 through 10 inclusive has been written on a separate piece of paper. The 10 pieces of paper have been placed in a hat
What are the domain, range and intercepts of this one? I am totally confused about this graph. Are there even any x and y intercepts?
Given the adjacency relation p = {(1,4), (1,5) (1,6), (6,2), (6,3), (6,5)} on the set N ={1,2,3,4,5,6}, find the corresponding directed graph and adjacency matrix.
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