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How can I integrate 1/x from -1 to 1? I know that it is unbounded integrand because there is an asymptote at x = 0. So I am confused on how to do this from -1 to 1
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Integral of 1/x dx = ln abs( x) Now you need to use improper integrals to continue becuase of the problem you stated.
How do I do this?
Hint: break up from -1 to 0 and then from 0 to 1..and take their limits.
Is the answer 0?
I got lim a-> 0 of ln|a| - ln|a|, which is lim a-> 0 of 0, so result is 0?
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