cancel
Showing results for 
Search instead for 
Did you mean: 
cancel
Showing results for 
Search instead for 
Did you mean: 

Community Tip - Did you get called away in the middle of writing a post? Don't worry you can find your unfinished post later in the Drafts section of your profile page. X

Partial derivative evaluation

Sergey
15-Moonstone

Partial derivative evaluation

Hello!

 

Would you, please, point out why I can't evaluate the symbolic expression of of the r(x,0) function while d(0) is possible to evaluate? Those are identical expressions but by some reason Mathcad evaluates correctly only one of them. It is inconvinient to introduce new function such as d(t) to compute r(x,t). I marked equations by the blue colour.

 

Best regards,

Sergey

ACCEPTED SOLUTION

Accepted Solutions
LucMeekes
23-Emerald III
(To:Sergey)

You have a function r defined as:

LucMeekes_1-1668545266829.png

and define a function d with:

LucMeekes_2-1668545421983.png

and wonder why:

LucMeekes_0-1668545190689.png

That is because Prime doesn't look back to the definition of r, to check and see if it was defined with a parameter t or not. It sees that r(x,0) is NOT a function of t, so the result of the (partial) derivative is 0.

Note that:

LucMeekes_3-1668545444548.png

(I replaced t with z...) which means that fun is essentially the same function as your function d.

In order to get:

LucMeekes_4-1668545506567.png

be the same as the direct form through the partial derivative, you have to:

LucMeekes_5-1668545550836.png

Success!
Luc

 

 

 

View solution in original post

2 REPLIES 2
LucMeekes
23-Emerald III
(To:Sergey)

You have a function r defined as:

LucMeekes_1-1668545266829.png

and define a function d with:

LucMeekes_2-1668545421983.png

and wonder why:

LucMeekes_0-1668545190689.png

That is because Prime doesn't look back to the definition of r, to check and see if it was defined with a parameter t or not. It sees that r(x,0) is NOT a function of t, so the result of the (partial) derivative is 0.

Note that:

LucMeekes_3-1668545444548.png

(I replaced t with z...) which means that fun is essentially the same function as your function d.

In order to get:

LucMeekes_4-1668545506567.png

be the same as the direct form through the partial derivative, you have to:

LucMeekes_5-1668545550836.png

Success!
Luc

 

 

 

Sergey
15-Moonstone
(To:LucMeekes)

Thanks a lot, Luc!

 

 

Announcements

Top Tags