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Given a differential equation dy/dx = f(x) g(y) and an initial condition y(a) = b, if f, g, and g’ are continuous near (a, b), then there is a unique function y whose derivative is given by f(x) g(y) and that passes through the point (a, b)
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in: Calculus
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- 2 months ago
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Is it the correct way to find antiderivative
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- 2 months, 1 week ago
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d/dx meaning
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- 2 months, 1 week ago
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Is dy/dx = f(x) the same as otherwise what we refer as first order derivative or f'(x)?
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- 2 months, 1 week ago
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Why x is unit less
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- 2 months, 1 week ago
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Each instance of a class only created after __init__ method applied to it?
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- 2 months, 2 weeks ago
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Only parent class will have __init__ method?
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- 2 months, 2 weeks ago
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Why mean value theorem not applicable for curves with corners and cusps
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- 2 months, 2 weeks ago
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Is it object oriented programming and creation of custom classes that are behind apps developed using Python?
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- 2 months, 2 weeks ago
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Why the need to use @property when the getter will work even without it
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- 2 months, 2 weeks ago
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Is sys library sufficient for most command input use cases or you use argparser
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- 2 months, 2 weeks ago
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Why the deposit and withdraw function do not have return with them
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- 2 months, 2 weeks ago
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Recursion issue with @property and getter
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- 2 months, 2 weeks ago
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Given a differential equation dy/dx = f(x) g(y) and an initial condition y(a) = b, if f, g, and g’ are continuous near (a, b), then there is a unique function y whose derivative is given by f(x) g(y) and that passes through the point (a, b)
