You should be able to solve a differential equation that is/can be solved by: ⚫ separable ⚫ linear ⚫ exact ⚫ a substitution (homogenous, Bernoulli's or Ax + By + c) Practice Problems Solve the following differential equations 1.(y²+1)dxy sec² xdy dy 2. x(x+1)+xy = 1; y(e) = 1 dx

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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please solve both and explain which one is either a seperable linear exact or a substitution and why 

You should be able to solve a differential equation that is/can be solved by:
⚫ separable
⚫ linear
⚫ exact
⚫ a substitution (homogenous, Bernoulli's or Ax + By + c)
Practice Problems
Solve the following differential equations
1.(y²+1)dxy sec² xdy
dy
2. x(x+1)+xy = 1; y(e) = 1
dx
Transcribed Image Text:You should be able to solve a differential equation that is/can be solved by: ⚫ separable ⚫ linear ⚫ exact ⚫ a substitution (homogenous, Bernoulli's or Ax + By + c) Practice Problems Solve the following differential equations 1.(y²+1)dxy sec² xdy dy 2. x(x+1)+xy = 1; y(e) = 1 dx
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