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The exercise is as follows:
a) Let E be a linear subspace of R^n. Show that E is a closed subspace of R^n.
b) Let A be a real n x n matrix. Show that a linear subspace E of R^n is A-invariant if and only if E is e^{tA} -invariant for all t in R, where e^{tA} is the exponential matrix associated to A.
a clown weighs 60 lb more than a trapeze artist. the trapeze artist weighs two-thirds as much as the clown. how much
Exponential equation by isolating the natural logarithm.
Write down quadratic equation in variable x having the given numbers as solutions. Type the equation in standard form, ax^2+bx+c=0
Determine the truth value of statement.
In an exponential smoothing model, if the smoothing constant (alpha) were equal to 0, then. The forecast would never change.
(If the expression is an exponential form, write it in radical form. If it is in radical form, write it in exponential form. Assume all variables represent positive real numbers)-m √(?2y?^5 )
Solving equation and rationalizing the denominator
the measure of an exterior angle of a regular polygone is 12 degrees. find the sum of the measures of the interior
True or false questions.
what are the steps for solving an equation? show an example. what and how are inverse operations used? are equations
Write a short paragraph explaining why the function f is continuous for all real numbers. Explain why the derivative of a function can be approximated by the formula below for small values of Δx.
The demand for a certain product is given by p = 28 - 0.01x,where x is the number of units sold per month and p is the price, in dollars, at which each item is sold. The monthly revenue is given by R = xp.
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