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Find a power series that have an interval of convergence of [1,3].
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HI!!
hello :D
probably easiest just to adjust \(\frac{1}{1-x}\) which has radius of convergence \(|x<1\)
move \[\sum\frac{x^n}{n}\] to the right one unit
oh no that is wrong sorry
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move it to the right 2 units
Would it be series of (x+2)^n / n then?
no that moves it to the LEFT (don;t forget pre calc!)
Oh oops yeah, so it would be (x-2)^n / n!
yeah that would work get \(|x-2|<1\) solve and get what you want
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