Master Cauchy's Differential Equation (Type 1) with Step-by-Step Solution ✨

Learn how to solve a Cauchy’s Differential Equation (Type 1) involving higher-order derivatives with this detailed, easy-to-follow tutorial. Perfect for engineering mathematics students!

Master Cauchy's Differential Equation (Type 1) with Step-by-Step Solution ✨
Mathematics Tutor
39 views • Nov 2, 2025
Master Cauchy's Differential Equation (Type 1) with Step-by-Step Solution ✨

About this video

In this video, we solve a Cauchy’s Differential Equation (Type 1) problem step-by-step:
👉 x²y″ − 3xy′ + 5y = 3 sin(log x)

This question was asked in:
📘 Subject Code: BEE301
📘 Exam: Second Semester B.E./B.Tech Degree Examination (Dec.2023/Jan.2024)
📘 Subject: Mathematics – III (for Electrical & Electronics Engineering)
📘 Question No: 1(c)

Learn how to convert the given Cauchy’s equation into a linear differential equation with constant coefficients using substitution, and find the complementary function (CF) and particular integral (PI) systematically.



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Video Information

Views

39

Likes

3

Duration

15:10

Published

Nov 2, 2025

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