Mathematics, 13.03.2020 00:26 lovevanna
Given the equation y ln(x^2 + y^4 + 5) = 8, evaluate dy/dx. Assume that the equation implicitly defines y as a differentiable function of x. Choose the correct answer below. dy/dx = -2yx/(x^2 + y^4 + 5) ln (x^2 + y^4 + 5) + 4y^4 dy/dx = 8y ln (x^2 + y^4 + 5)/8(x^2 + y^4 + 5) + 4y^5 dy/dx = -x/2y^3 dy/dx = -2xy^2 - 4y^5/8 ln (x^2 + y^4 + 5)
Answers: 2
![[(x^{2}+y^{4}+5)\cdot \ln(x^{2}+y^{4}+5)+4\cdot y^{4}]\cdot \frac{dy}{dx} + 2\cdot x \cdot y = 0](/tpl/images/0545/7911/c5093.png)
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Given the equation y ln(x^2 + y^4 + 5) = 8, evaluate dy/dx. Assume that the equation implicitly defi...
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