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Q: 4. Find the volume of the solid bounded above by the paraboloid z = 4 - x² – y?, inside the cylinder...
A: Yes you have done correct
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Q: Find the critical numbers of the function. (Enter your answers as a comma-separated list. If an answ...
A: We can find the critical numbers as below.
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Q: Find the Maclaurin series for the function f(x) : = x 7* and choose the correct answer from the foll...
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- The sag correction for a certain 100m tape, supported at the ends only is 0.24 m, When the same tape is supported at the ends and at the 50m mark, all other conditions remaining the same, compute the sag correction for one full tape length in meter.options for a are it diverges, converges absolutely, converges condiontionally, or there is not enough info to answer the questionoptions for b are it diverges, converges absolutely, converges condiontionally, or there is not enough info to answer the questionoptions for c are it diverges, converges absolutely, converges condiontionally, or there is not enough info to answer the questionIdentify two subsequences of ((−1)^n + 1/n) which converge to different limits. You should include explicit formulas for the selector functions.Pick one of your two subsequences and write a proof of the fact that it converges.
- I am trying to find if this converges absolutly or conditionally, or diverges. I am not sure how to proceed when I get infinity/infinity. My steps are in the Image.check if the fixed point itteration converge or diverge for (6/x-5) in interval [4,5]If gan converges and Σbn diverges, can anything be said about their term-by-term sum Σ(an + bn)? Give reasons for your answer.
- determine weather seires is converges or divergesFind the first few coefficients (c0, c1, c2, c3, c4,) and radius of convergence (R).Use the limit Comparison Test to determine the convergence or divergence of the series.∑_(n=1)^∞▒(2^n+1)/(5^n+1) Also see the attached picture of the problem, it is better. Thank you.
- Converge or diverge with what test?uppose that the sn satisfies both limn→∞ s2n = 3 and limn→∞ s2n+1 = 3. (That is, the sequence given by the even terms of sn and that given by the odd terms of sn both converge to 3.) Show that also limn→∞ sn = 3.ii. Give an example of a sequence where the sequences given by the even and by the odd terms both converge, but where the entire sequence does not converge.what test do i use and does it converge absolutely, conditionally or is it divergent