Recent content by IsomaDan

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    Solving for a factor in a large sum

    And just to be clear. The A_0 has t as their exponent. It is not a subscript!
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    Solving for a factor in a large sum

    Actually it is not that large (N, that is), it is just that it varies a lot from case to case and hence I have written it as a sum. Thanks so much for the response. I will try to see if it gets me any further!
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    Solving for a factor in a large sum

    Thanks for the reponse. That is the t'th observation of I. They have no well-defined relation to t. In other words; just a bunch of numbers.
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    Solving for a factor in a large sum

    Dear everyone. First of all Merry Xmas, when everybody gets to that. I have a problem solving for a factor within a sum. My formula looks as follows: T = Æ© It * A0t The sum runs from t=1 to N, and the aim is to solve for A0, but all my calculations end up extremely messy...
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    Solving the FTC (e^-x^2): Find p(x;y) as a Definite Integral

    I do know that, my problem however, is it impossible to integrate the function as it stands there. best Dan
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    Solving the FTC (e^-x^2): Find p(x;y) as a Definite Integral

    Find the integral, and insert the "restriction", to find the constant!
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    Solving the FTC (e^-x^2): Find p(x;y) as a Definite Integral

    Dear MFB. Thanks so much for your answers. That's much appreciated. Well, with regards to your answer, I suppose (but do not know) I evaluate the definte integral of dp(x,y)/dx = (e^-x^2), with the bounds being an arbitrary constant and set it equal to zero? Is that correct, or am I still far...
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    Definite Integral of p(x,y) with Bounds x>y>0 and dp(x,y)/dx = (e^-x^2)

    I meant satisfies "x ≥ y ≥ 0". Don't know where that went. Sorry for that. All the best Jonas
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    Definite Integral of p(x,y) with Bounds x>y>0 and dp(x,y)/dx = (e^-x^2)

    Homework Statement The function, p(x;y), of two variables is defined for x>y>0, and satisfies We furthermore know that dp(x,y)/dx = (e^-x^2) and that p(y; y) = 0Homework Equations I now need to write p(x,y) as a definite integral of the form int (f(t)dt, with lower bound t=H and upper bound...
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    Solving the FTC (e^-x^2): Find p(x;y) as a Definite Integral

    The function, p(x;y), of two variables is defi ned for x>y>0, and satisfi es We furthermore know that dp(x,y)/dx = (e^-x^2) and that p(y; y) = 0 I now need to write p(x,y) as a definite integral of the form int (f(t)dt, with lower bound t=H and upper bound x. I suppose I need the info...
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