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PDE Part - 2 CSIR NET July 2026 Memory-based Question

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1,015 views41likes3:23DrHarishGargOriginal Release: 2026-07-19

To solve a linear differential equation of the form z' - (3/y)z' = xy², multiply both sides by the integrating factor e^∫(-3/y)dy = y^(-3), then integrate with respect to y using integration by parts to find the particular integral z = (x/4)y^4 ln y - (x/16)y^4, which matches the form x^a y^b log^c y with a=1, b=4, c=1, giving a+b+c=6.