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Determine whether the integral ∫_2^∞1/(x^4+e^x)dx converges or diverges. Is th…
Related Topics
Wize University Calculus 2 Textbook > Improper Integrals
Comparison Theorem for Improper Integrals
4 Activities
Determine whether the integral
∫
2
∞
1
x
4
+
e
x
d
x
\displaystyle \int_2^{\infty}\frac{1}{x^4+e^x}\text{d}x
∫
2
∞
x
4
+
e
x
1
d
x
converges or diverges. Is this a Type I or Type II improper integral?
Answer
I don't know
Check Submission
More Comparison Theorem for Improper Integrals Questions:
Practice: Comparison Test
Practice: Comparison Test
Find
∫
0
1
−
ln
x
x
3
d
x
{\displaystyle \int^1_0} -\frac{\ln x}{x^3}\ dx
∫
0
1
−
x
3
l
n
x
d
x
, if it converges.