Let be defined by
for constants.
Let and . If either or prove that the differential equation
has a solution
Express the value of in terms of , , , and .
Proof. Let with either or . Then we have
So,
But since or we have . Hence,
Let be defined by
for constants.
Let and . If either or prove that the differential equation
has a solution
Express the value of in terms of , , , and .
Proof. Let with either or . Then we have
So,
But since or we have . Hence,