Embark on a journey of knowledge! Take the quiz and earn valuable credits.
Take A QuizChallenge yourself and boost your learning! Start the quiz now to earn credits.
Take A QuizUnlock your potential! Begin the quiz, answer questions, and accumulate credits along the way.
Take A QuizKindly log in to use this feature. We’ll take you to the login page automatically.
LoginCourse Queries Syllabus Queries 3 years ago
User submissions are the sole responsibility of contributors, with TuteeHUB disclaiming liability for accuracy, copyrights, or consequences of use; content is for informational purposes only and not professional advice.
No matter what stage you're at in your education or career, TuteeHUB will help you reach the next level that you're aiming for. Simply,Choose a subject/topic and get started in self-paced practice sessions to improve your knowledge and scores.
Kindly log in to use this feature. We’ll take you to the login page automatically.
Login
Ready to take your education and career to the next level? Register today and join our growing community of learners and professionals.
Your experience on this site will be improved by allowing cookies. Read Cookie Policy
Your experience on this site will be improved by allowing cookies. Read Cookie Policy
manpreet
Best Answer
3 years ago
I'm a first year maths student and need some help in finding the right textbook. This is the course synopsis:
General linear homogeneous ODEs: integrating factor for first order linear ODEs, second solution when one solution is known for second order linear ODEs. First and second order linear ODEs with constant coefficients. General solution of linear inhomogeneous ODE as particular solution plus solution of homogeneous equation. Simple examples of finding particular integrals by guesswork. Systems of linear coupled first order ODEs. Calculation of determinants, eigenvalues and eigenvectors and their use in the solution of linear coupled first order ODEs.
Parabolic, Spherical and Cylindrical polar coordinate systems. Introduction to partial derivatives. Chain rule, change of variable, Jacobians with examples including polar coordinate systems. Solving some simple partial differential equations.
Surfaces. Sketching simple quadrics. Gradient vector; normal to surface, directional derivative. Taylor's Theorem for a function of two variables (statement only). Critical points and classification using directional derivatives and Taylor's theorem. Informal (geometrical) treatment of Lagrange multipliers.
I'm not looking for an advanced book, but book for a beginner (which includes all those topics).
Thank you.