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dharmatech
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May
1
accepted
Is there a more idiomatic way to solve this implicit differentiation problem?
May
1
asked
Is there a more idiomatic way to solve this implicit differentiation problem?
Apr
7
revised
Reduce on equations involving integrals
added 2 characters in body
Apr
7
comment
Reduce on equations involving integrals
Thanks belisarius. My questions is more to do with using
Reduce
on the expressions involving integrals however, not so much solving the problem. (I do like your solution though).
Apr
7
asked
Reduce on equations involving integrals
Feb
16
awarded
Yearling
Dec
13
awarded
Popular Question
Oct
15
awarded
Nice Question
Sep
28
awarded
Popular Question
Aug
8
accepted
Find the dimensions of a cylindrical can that will minimize the cost of the material
Aug
6
comment
Find the dimensions of a cylindrical can that will minimize the cost of the material
Aha... I had been using
D
(partial derivative) necessitating the expression of
h
in terms of
r
. I see that
Dt
takes care of this. Thanks again J.M.!
Aug
6
revised
Find the dimensions of a cylindrical can that will minimize the cost of the material
deleted 350 characters in body
Aug
6
awarded
Editor
Aug
6
revised
Find the dimensions of a cylindrical can that will minimize the cost of the material
added 108 characters in body
Aug
6
comment
Find the dimensions of a cylindrical can that will minimize the cost of the material
@J.M. I'm still curious as to how to solve it with
Reduce
. I added an answer which takes the approach I was looking for, but uses a rewrite kludge.
Aug
6
comment
Find the dimensions of a cylindrical can that will minimize the cost of the material
@J.M. Wasn't familiar with
Minimize
... Thanks for the suggestion! However, is there a way to get the answer not in terms of
Root
?
Aug
6
answered
Find the dimensions of a cylindrical can that will minimize the cost of the material
Aug
6
asked
Find the dimensions of a cylindrical can that will minimize the cost of the material
Mar
2
accepted
Finding critical points of a function
Mar
1
asked
Finding critical points of a function
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