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Find the area between the x − axis and f(x) = 1 + 1/x over the interval [1, 10]. Round your answer to five decimal places.
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u can use Riemann's sum just like in the previous problem u posted. though you'll have to use a patition of say 100 points
Really? Riemann sums? Is there a reason he would want to do that? That's kind of ridiculous.
isn't this just ln(10)?
with n=100 ?
The integral of 1/x is ln x, evaluated between 1 and 10 is ln(10). No sums.
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|dw:1343437987741:dw| \[\Large \int\limits_{1}^{10}1+\frac{1}{10} = (x + \ln(x))|_{1}^{10}\]
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