Let be defined by for
Let and . If either pr prove that the differential equation has a solution . Express the value of in terms of and .
This one is pretty straight forward I think, here is my attempt.
Let with either or . This gives me
if and since or means therefore I have proven has a solution
I'm pretty sure this is correct, can someone check it for me? Thank you.
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Complex valued functions watch
- Thread Starter
- 04-02-2017 07:45
- 04-02-2017 12:18
Looks good to me.
You're given L(y), and you're given y, so it's just a case of plugging them in to the equation and rearranging to find B, then checking the fraction's denominator can't come to zero.