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dy dx +y = x. IF is eβ«dx = ex so. ex dy dx +exy = xex. or. d dx (exy) = xex. so.
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does define y as a function of x and use differentiation. y - ln y = x^2 + 1, dy/dx = 2xy/y - 1 x^2 + y^2 = 4, dy/dx = x/y e^xy + y = x - 1, dy/dx = e^-xy - y/e^-xy + x.
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Solution. Interpretation of d y d x: general of a derivative is written as d y d x y = f x. A derivative is instantaneous rate of of a function respect to a variable. It is in y respect to x. it is defined as slope of tangent to a curve.
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Derivative tells us slope of a function at any point.. are rules we can to find derivatives.. For slope of a constant value (like 3) is always 0; slope of a line like 2x is 2, or 3x is 3 etc; and so on.
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dy dx d y d x. derivative of y y respect to x x. If y = f(x) y = f (x) is a function of x x, is defined as. dy dx f(x + β f(x) d y d x = β 0 f (x + β f (x) and is is (again) called derivative of y y or derivative of f f
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been solved! You'll get a detailed solution a subject expert you learn core concepts. Question: given differential equations are exact. If are exact, solve 1) (x2? y3) dx + (x2? 3xy) dy = 0 2) (x? y6 + y2 sin x) dx = (6xy5 + 2y cos x) dy 3) (x6 + y6) dx +.
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