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Consider the singular Sturm-Liouville eigenvalue problem
(d/dx (x du/dx))+ lambda* x^(-1) u=00 < x < 1;u(1) = 0:
a) Specify an appropriate boundary condition at x = 0 to ensure that the problem is self-adjoint.
b) Use the Rayleigh quotient to show that there are no negative eigenvalues.
c) Find two linearly independent solutions to the dierential equation.
d) Find the spectrum and eigenfunctions.Consider the singular Sturm-Liouville eigenvalue problem
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Using M-method solve the above LP. Does the problem has alternative optimal solution? If so, find all the alternative optimal solutions.
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Probability Let A and B be two mutually exclusive events of a sample space S. If P(A) = 0.6 and P(B) = 0.2, find each of the following probabilities of
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Find the empirical probability that an iris bulb of this type will bloom. Give answer as a fraction in lowest terms. How many of the bulbs should she plant next fall if she would like at least 52 to bloom?
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