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Differentials!
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\[x^3 - y^3 = 1\]
find y'' with respect to x
dy/dx ? implicit derivative : 3x^2dx - 3y^2dy = 0 x^2dx = y^2dy dy/dx = x^2/y^2
second derivative :) the answer is \[\frac{ -2x }{ y^5 }\]
ohh im sorry lol
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dy/dx = x^2/y^2 taking the derivative with respect to x: y'' = (2xy^2-2yy'x^2) / y^4 y'' = (2xy^2-2x^4/y)/y^4 y'' = ( 2xy^3 - 2x^4 )/ y^5 using y^3 = x^3-1 y'' = (2x^4 -2x -2x^4)/y^5 y'' = -2x/y^5
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