Calculus: Radius of Convergence for the Taylor Series Expansion of the Natural Log

A Taylor series is a power series. In previous videos, you learned how to calculate the radius of convergence for a power series. Now you can apply this method to Taylor series. This video demonstrates calculating the radius of convergence for the Taylor series expansion of the natural log.

[JoseLuisChavez-hn]

Excelentes videos profesora Cristina espero sigas subiendo mas videos, me gustaría del tema de ECONOMETRIA seria interesante que expliques ese curso, espero se encuentre bien, saludos desde Latinoamérica, Perú 🇵🇪

[Blackearbaiya]

aactually, you can't just assume convergence interval without testing the endpoints, yes you can assume the radius by just checking half of the interval, but if you see carefully x=0 diverges by harmonic series, but x=2 converges by alternating test. Thus interval is 0>x>=2.

[abhisheksoni]

Hey,
Why you stopped uploading more videos

[anupampatel]

Hello mam I am from India 🇮🇳
And where are you from