Partial Derivative – Calculating second order partial derivatives to a sum of simple functions – Exercise 4310 Post category:Partial Derivative Post comments:0 Comments Exercise Find second order partial derivatives of the function z(x,y)=x3+3xy2−4x2y5+1z(x,y)=x^3+3xy^2-4x^2y^5+1z(x,y)=x3+3xy2−4x2y5+1 Final Answer Show final answer z''_{xx} (x,y)=6x-8y^5 z''_{yy} (x,y)=6x-80x^2y^3 z''_{xy} (x,y)=z''_{yx}(x,y)=6y-40xy^4 Solution Coming soon… Share with Friends Read more articles Previous PostPartial Derivative – Calculating second order partial derivatives to a sum of simple functions in three variables – Exercise 4314 Next PostPartial Derivative – A quotient of functions inside arcsin function – Exercise 3294 You Might Also Like Partial Derivative – A sum of simple functions – Exercise 3212 February 16, 2019 Partial Derivative – A sum of a quotient and e to the power of a function – Exercise 3216 February 16, 2019 Partial Derivative – A multiplication of x and a sin function – Exercise 3219 February 16, 2019 Partial Derivative – x to the power of y – Exercise 3222 February 16, 2019 Partial Derivative – A function to the power of three – Exercise 3224 February 16, 2019 Partial Derivative – A sum of ln function and an exponential function – Exercise 3247 February 16, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Partial Derivative – A sum of a quotient and e to the power of a function – Exercise 3216 February 16, 2019
Partial Derivative – A sum of ln function and an exponential function – Exercise 3247 February 16, 2019