This is of practical interest since a single solution of an ODE can often be guessed. (a)
Question:
This is of practical interest since a single solution of an ODE can often be guessed.
(a) How could you reduce the order of a linear constant-coefficient ODE if a solution is known?
(b) Reduce x3y"' - 3x2y" + (6 - x2)xy' - (6 - x2)y = 0, using y1 = x (perhaps obtainable by inspection).
Fantastic news! We've Found the answer you've been seeking!
Step by Step Answer:
a Divide the characteristic equation by 1 if e 1x is known b We first produ...View the full answer
Answered By
Utsab mitra
I have the expertise to deliver these subjects to college and higher-level students. The services would involve only solving assignments, homework help, and others.
I have experience in delivering these subjects for the last 6 years on a freelancing basis in different companies around the globe. I am CMA certified and CGMA UK. I have professional experience of 18 years in the industry involved in the manufacturing company and IT implementation experience of over 12 years.
I have delivered this help to students effortlessly, which is essential to give the students a good grade in their studies.
2+ Reviews
10+ Question Solved
Related Book For 
Question Posted:
