Compute the value of the improper integral. (If the integral diverges to oo, type oo; if the integral diverges to – ∞, type -oo; and if the integral diverges for some other reason, type DNE.) dx 17x In(x) is positive, continuous, AND decreasing. 17x Determine the (open) interval on which f(x) Enter irrational numbers as decimal approximations accurate to at least two decimal digits. In(n) Use your answer to help determine whether the series converges or diverges. Enter 17n n=1 C if the series is convergent, D if the series is divergent, or ? if the Integral Test does not apply:

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Chapter2: Graphical And Tabular Analysis
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Compute the value of the improper integral. (If the integral diverges to oo, type oo; if the integral
diverges to – 0, type -oo; and if the integral diverges for some other reason, type DNE.)
In(x)
dx =
17x
In(æ)
is positive, continuous, AND decreasing.
17x
Determine the (open) interval on which f(x)
Enter irrational numbers as decimal approximations accurate to at least two decimal digits.
In(n)
Use your answer to help determine whether the series
= converges or diverges. Enter
17n
n=1
Cif the series is convergent, D if the series is divergent, or ? if the Integral Test does not apply:
Transcribed Image Text:Compute the value of the improper integral. (If the integral diverges to oo, type oo; if the integral diverges to – 0, type -oo; and if the integral diverges for some other reason, type DNE.) In(x) dx = 17x In(æ) is positive, continuous, AND decreasing. 17x Determine the (open) interval on which f(x) Enter irrational numbers as decimal approximations accurate to at least two decimal digits. In(n) Use your answer to help determine whether the series = converges or diverges. Enter 17n n=1 Cif the series is convergent, D if the series is divergent, or ? if the Integral Test does not apply:
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