Find the general solution of each of the following differential equations:
ex tan y dx + (1 – ex) sec2 y dy = 0
Rearranging all the terms we get:
Integrating both the sides we get:
⇒log|1 - ex| = log|tany| - logc
⇒log|1 - ex| + logc = log|tany|
⇒tany = c(1 - ex)
Ans: tany = c(1 - ex)