Post Reply 
Entering partial derivatives?
11-06-2014, 03:11 PM
Post: #2
RE: Entering partial derivatives?
One way is:

f(x,y):=x^2*y+x*y^2;
diff(f(x,y),x,y);

For higher order derivatives, you simply add more commas and variables. For the \( \frac{\partial}{\partial x^2} \) you can use the shortcut:

diff(f(x,y),x$2);

You can also mix and match the two, such as:

diff(f(x,y),y$2,x);

Graph 3D | QPI | SolveSys
Find all posts by this user
Quote this message in a reply
Post Reply 


Messages In This Thread
Entering partial derivatives? - DrD - 11-06-2014, 01:46 PM
RE: Entering partial derivatives? - Han - 11-06-2014 03:11 PM
RE: Entering partial derivatives? - DrD - 11-06-2014, 10:06 PM
RE: Entering partial derivatives? - Han - 11-06-2014, 11:36 PM
RE: Entering partial derivatives? - ww63 - 11-07-2014, 09:04 AM
RE: Entering partial derivatives? - Han - 11-07-2014, 02:00 PM
RE: Entering partial derivatives? - DrD - 11-07-2014, 11:32 AM
RE: Entering partial derivatives? - DrD - 11-07-2014, 12:14 PM
RE: Entering partial derivatives? - Han - 11-07-2014, 06:19 PM
RE: Entering partial derivatives? - DrD - 11-08-2014, 11:28 AM
RE: Entering partial derivatives? - Gilles - 11-08-2014, 02:16 PM
RE: Entering partial derivatives? - DrD - 11-08-2014, 03:48 PM
RE: Entering partial derivatives? - Gilles - 11-08-2014, 08:47 PM
RE: Entering partial derivatives? - DrD - 11-09-2014, 10:14 PM



User(s) browsing this thread: 1 Guest(s)