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Question: - Consider the differential equation y" + Q(x)y = 0 where Q(x) is continuous on [a,b]. If Qm is the minimum value of Q(x) on [a,b] and Qm is greater than [k square pie square/ square of (b-a)] show that non trivial solution of the differential equation has at least K zeros on [a,b].
Solution:- What is the solution for this problem.
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