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CSIR NET December 2024 · Part B (3 Marks)ODE, PDE & Applied Mathematics#complex-indices-make-it-oscillate-in-log-u

For any non-zero solution y = y(x) of the differential equation (2x+3)2(d2y/(2x + 3)^{2}(d^{2}y/dx2)+6(2x+3)(^{2}) + 6(2x + 3)(dy/dx) + 8y = 0, x > 0, denote S := {x∈(0,∞):y(x)=0x \in (0, \infty) : y(x) = 0}. Then

Single choice · Ordinary Differential Equations

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