Recent content by DE7

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    Are there solutions available for Zwiebach's string theory book?

    if anyone could send the solutions to tm0451 at hotmail dot com, that would be appreciated!
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    A question for which I *should* know the answer

    perhaps considering the limit as the mass of the cannon becomes very large will clarify things?
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    Arbitrary travelling wave on string (griffiths 9.5)

    hi all, i'm in need of a little help with griffiths 9.5 (EM). the problem concerns a traveling wave of arbitrary shape on a string. the string consists of two strings with different mass densities tied together at z=0. given the arbitrary incoming wave, what are the transmitted and...
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    Integration of (x^2-x^3)^-(1/3) from 0 to 1

    Hey all, I need some help with a multivalued complex integration problem. Evaluate the integral of (x^2-x^3)^-(1/3) from 0 to 1. I know you need to pick branches of the cube root function, and this will give you multiples of the integral which you can then equate to integrals along...
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    MIT Deferred: Picking Up Grades for Mid-Year Report

    Yup, things have changed a little bit. We now have 8.01, which is standard mechanics in a lecture format, 8.01T, which is mechanics in a computer teaching laboratory environment, 8.01X, which is the aforementioned physics for poets/business majors, and 8.012, which was heavy duty indeed...
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    Quick series convergence question

    Never mind...got it.
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    Quick series convergence question

    Still not sure what to do...multiplying by the conjugate gives me something that doesn't seem so helpful to me, as I still can't find a comparison series. The limit comparison tests don't seem to be working either. Any more hints please?
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    Quick series convergence question

    Hey all, it's been a while since I've done series and I have a quick question. How would I show the convergence or divergence of \sum \left(\sqrt{n+1}-\sqrt{n}\right)? The ratio test is inconclusive I think, and I'm not sure how I would go about doing the root test. Or is there a series I...
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