The problem involves evaluating the antiderivative of the function e^x^2 as a Taylor series. Participants are discussing the interpretation of the integrand and the requirements for formulating a Taylor series.
The discussion is currently stalled as the original poster has not provided a sufficient response to advance the conversation. Some participants have raised clarifying questions regarding the notation used in the problem.
There is an emphasis on the need for clarity in the problem statement and the requirement for the original poster to demonstrate an attempt at solving the problem to facilitate further help.
You need to include an attempt at solving the problem, before anyone can help you.brojas7 said:Homework Statement
Evaluate the anti derivative ∫e^x^2 dx as a Taylor Series
Homework Equations
\frac{f^{(n)}(a)}{n!}(x-a)^n
The Attempt at a Solution
Where do I start, I am not sure I understand the question
brojas7 said:Homework Statement
Evaluate the anti derivative ∫e^x^2 dx as a Taylor Series
Homework Equations
\frac{f^(n)(a)}{n!}(x-a)^n
The Attempt at a Solution
Where do I start, I am not sure I understand the question