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Q92Section C (Part C)92 of 120

Oscillation — zeros of solutions of a second order equation

Consider the ordinary differential equation (ODE) y"+r(x)y=0y"+r(x)y=0, where r(x)=x3sin⁡(1x)r(x)=x^3\sin\left(\frac1x\right) for x≠0x\neq0 and r(0)=0r(0)=0. Then which of the following statements are true?

Multiple select: one or more options are correct. Select all of them, then submit — marks need the exact set.

Options

Select every correct option, then submit.