Asked by Kaylee
Find the Maclaurin series for e^10x^2
Write in series notation.
This is what I got so far
f(x)=f(0)+(f'(0)/1!)(x)+(f"(0)/2!)(x)^2+(f"'(0)/3!)(x)^3
e^10x^2=1+1x+(1/2!)x^2+(1/3!)x^3
I am stuck, I don't think I am going this right. How would you write the notation
Write in series notation.
This is what I got so far
f(x)=f(0)+(f'(0)/1!)(x)+(f"(0)/2!)(x)^2+(f"'(0)/3!)(x)^3
e^10x^2=1+1x+(1/2!)x^2+(1/3!)x^3
I am stuck, I don't think I am going this right. How would you write the notation
Answers
Answered by
Bosnian
In google paste:
Maclaurin series calculator eMathHelp
When you see list of results click on:
Taylor and Maclaurin (Power) Series Calculator - eMathHelp
When page be open in rectangle Enter a function type your function.
If your function is:
e^(10x^2)
type it like that
In rectangle Order n =
type whatever number you want.
The default value is 5 but you can choose 6, 7, 8 etc.
Then click option: CALCULATE
You will see the solution step by step
Maclaurin series calculator eMathHelp
When you see list of results click on:
Taylor and Maclaurin (Power) Series Calculator - eMathHelp
When page be open in rectangle Enter a function type your function.
If your function is:
e^(10x^2)
type it like that
In rectangle Order n =
type whatever number you want.
The default value is 5 but you can choose 6, 7, 8 etc.
Then click option: CALCULATE
You will see the solution step by step
Answered by
oobleck
You want
∑ (10x^2)^k/k! = 1 + 10x^2 + 50x^4 + ...
∑ (10x^2)^k/k! = 1 + 10x^2 + 50x^4 + ...
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