Mathematics, 20.07.2020 01:01 mel4245
Prove that for every positive integer n, one can find n + 1 linearly independent vectors in F(β[infinity], [infinity]). [Hint: Look for polynomials.] b. Use the result in part (a) to prove that F(β[infinity], [infinity]) is infinite-dimensional. c. Prove that C(β[infinity], [infinity]), Cm(β[infinity], [infinity]), and Cβ―[infinity](β[infinity], [infinity]) are infinite-dimensional.
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The input to the function is x and the output is y. write the function such that x can be a vector (use element-by-element operations). a) use the function to calculate y(-1.5) and y(5). b) use the function to make a plot of the function y(x) for -2 β€ x β€ 6.
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Amass weighing 16 pounds stretches a spring 8/3 feet. the mass is initially released from rest from a point 2 feet below the equilibrium position, and the subsequent motion takes place in a medium that offers a damping force that is numerically equal to 1/2 the instantaneous velocity. find the equation of motion if the mass is driven by an external force equal to f(t)=cos(2t).
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Prove that for every positive integer n, one can find n + 1 linearly independent vectors in F(β[infi...
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