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  1. Suppose we have a function f f defined by y = f (x) y = f (x). When we apply the operator frac {d} {dx} dxd to y y, we have the expression frac {d} {dx}y dxd y, or frac {dy} {dx} dxdy. This expression represents the derivative of y y with respect to x x (note that y y is the function value of f f at x x).
    articles.outlier.org/leibnizs-notation-and-dy-dx-meaning
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      The Leibniz expression, also, at times, written dy/dx, is one of several notations used for derivatives and derived functions. A common alternative is Lagrange's notation d y d x = y ′ = f ′ ( x ) . {\displaystyle {\frac {dy}{dx}}\,=y'=f'(x).}

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