Recent content by rem

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    How Does the Position of G Change in Different Types of Pendulum Bobs?

    in the 3 cases i.e. 1.solid sphere 2.hollow sphere 3.a sphere half filled with some liquid where will the center of mass be situated and the spheres are assumed to be made of same material
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    How Does the Position of G Change in Different Types of Pendulum Bobs?

    Homework Statement how will the position of g incase of a simple pendulum change in the following 3 cases 1.the bob being a hollow sphere 2.half filled with liquid 3. normal sphere. Homework Equations The Attempt at a Solution
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    How Do Bessel Functions Relate to Fourier Transforms in SHM Problems?

    bessel function please explain 1. Homework Statement summation limits (n=j to infinity) (-a/4)**n/n!(2n_ n+j) =(-1)**j e**(-a/2) I(a/2) where j>=1 the rest are constants and I is summation index i was just solving a SHM problem involving Fourier transform in which this happens to be one...
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    Bessel function explain this step

    bessel function please explain this step Homework Statement summation limits (n=j to infinity) (-a/4)**n/n!(2n_ n+j) =(-1)**j e**(-a/2) I(a/2) where j>=1 the rest are constants and I is summation index i was just...
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    Fourier Transform of e-x*e-(x*coswt) w.r.t Frequency

    "yes". the given eqn is "e-(2q^2/bk(sin^2(wt/2))) where b=kT,T=absolute temp,k=bolzmann const. and w=(k/m)^(1/2) t=time period. the above fn. depends on time.i have to apply Fourier transform to convert it into "w" frequency. the alternate method i came up...
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    Fourier Transform of e-x*e-(x*coswt) w.r.t Frequency

    Homework Statement it's related with SHM.its a trivial question.and it's definitely got an ans.i need to do Fourier transformation for e(iwt) e-(q**2/bk(2sin**2(wt)/2))dt. btw the limits -inf to +inf.whereb=kt,k=boltzmannconst.w=(k/m)**.5(k here is spring const.)do Fourier...
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