Textbook ExpertVerified Tutor
3 Jan 2022
Given information
We have to prove if and that exists
Step-by-step explanation
Step 1.
Let's assume that and that exists
Let and
Then using the Integration by Parts, we get
Now let's assume for some constant
Then we get
Upon comparing equation and , we get
Since and are both squared quantity and must be positive, we can say that .
A function which satisfies these properties for some is
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