Recent content by cashmerelc

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    How do I calculate the work done by melting ice?

    Okay, if you have 1 kilomole of ice melting at 0 C and you have a given latent heat of fusion of ice as 3.348 x 10^5 J/kg and the density of ice as 917 kg/m^3 and te density of water as 999.9 kg/m^3, I don't understand how to find the work done. I know that work done is PdV, so it should be...
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    How Do I Take Partial Derivatives of the Dieterici Equation of State?

    /facepalm I always forget implicit differentiation. Thanks a million, HallsofIvy!
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    How Do I Take Partial Derivatives of the Dieterici Equation of State?

    This is the original equation, which is given: P=(RT/v-b)e^(-a/RTv) I have to find the partial derivative of T with respect to v. This is what I'm saying my problem is. I am trying to separate T out so I can write the equation as a function of T. Here is what I have... T=...
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    How Do I Take Partial Derivatives of the Dieterici Equation of State?

    Well, that's what I'm having trouble with. I have to take dT/dv keeping P constant. So I need to get all of the Ts on one side of the equation. The problem I'm having deals with the T in the exponent. I know to solve for a variable in an exponent of e, you take the ln of both sides. But...
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    How Do I Take Partial Derivatives of the Dieterici Equation of State?

    I have to find the expansivity of a substance obeying the Dieterici equation of state using the cyclical relation. I understand what I need to do, but I'm having a problem with the partial derivatives of the equation of state. I was wondering if anyone could refresh me on how to take a...
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    Classical Dynamics prob, please.

    In this case, you don't have to find fz. Z itself is f(x,y). The value for z comes from plugging in the values for x and y into the equation which gives you z.
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    How Do You Prove \sum_{j,k} \epsilon_{ijk} \epsilon_{ljk} = 2\delta_{il}?

    Okay, I think one more question will help me get it. \delta_{jk}\delta_{kj} = ?
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    How Do You Prove \sum_{j,k} \epsilon_{ijk} \epsilon_{ljk} = 2\delta_{il}?

    If \delta_{ij}\delta_{jk} = \delta_{ik} does that mean that \delta_{lk}\delta_{kj} = \delta_{lj} and so on?
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    How Do You Prove \sum_{j,k} \epsilon_{ijk} \epsilon_{ljk} = 2\delta_{il}?

    Homework Statement Prove \sum_{j,k} \epsilon_{ijk} \epsilon_{ljk} = 2\delta_{il} Homework Equations \epsilon_{ijk} \epsilon_{ljk} = \delta_{il}(\delta_{jj}\delta_{kk} - \delta_{jk}\delta_{kj}) + \delta_{ij}(\delta_{jk}\delta_{kl} - \delta_{jl}\delta_{kk}) + \delta_{ik}(\delta_{jl}\delta_{kk} -...
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    Understanding the Scalar Product in Vector Calculus

    I finally understand it. It's a miracle :) Thank you guys very much for your help with this.
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    Understanding the Scalar Product in Vector Calculus

    And thank you guys for being patient. Sometimes I think so hard about things that I miss the point altogether
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    Understanding the Scalar Product in Vector Calculus

    Alright, I should've known that was the equation of a plane. My mind is growing numb. Okay, I think I am finally grasping it. I understand that one way of stating A . B is the projection of vector A onto vector B multiplied by the magnitude of vector B. So if you have A . B where...
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    Understanding the Scalar Product in Vector Calculus

    It looks like the equation of a line in three dimensions
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