tinkus Messages 13 Reaction score 0 Thread starter Mar 6, 2009 #1 Homework Statement if z= f(x) + yg(x), what can you say about zyy explain? Homework Equations The Attempt at a Solution z= f(x,yy) zyy = d/dy (dz/dy) d(partial derivative)
Homework Statement if z= f(x) + yg(x), what can you say about zyy explain? Homework Equations The Attempt at a Solution z= f(x,yy) zyy = d/dy (dz/dy) d(partial derivative)
lanedance Homework Helper Messages 3,304 Reaction score 2 Mar 6, 2009 #2 z = f(x,yy) this not correct, i am not sure what it means try taking the partial derivative and see what you get remember for partials, the other variable is kept constant during the differentiation, in this case x
z = f(x,yy) this not correct, i am not sure what it means try taking the partial derivative and see what you get remember for partials, the other variable is kept constant during the differentiation, in this case x
maze Messages 661 Reaction score 4 Mar 6, 2009 #3 Consider that d/dx (a(x,y) + b(x,y)) = d/dx a(x,y) + d/dx b(x,y). Also recall that d/dx (a(x,y)*b(x,y)) = (d/dx a(x,y))*b(x,y) + a(x,y)*(d/dx b(x,y)).
Consider that d/dx (a(x,y) + b(x,y)) = d/dx a(x,y) + d/dx b(x,y). Also recall that d/dx (a(x,y)*b(x,y)) = (d/dx a(x,y))*b(x,y) + a(x,y)*(d/dx b(x,y)).