Is there an *actual* formula for the nth derivative of any number of composites?
Clash Royale CLAN TAG#URR8PPP
up vote
2
down vote
favorite
I was wondering recently about a generalized rule for the nth derivative of k composite functions, just like in the link below that I found on stackexchange.
For some reason however, the OP here nth derivative of a finite amount of composite functions
chose an answer that doesn't actually answer this question, there's no closed form of anything anywhere in what they picked to be the answer. So is there any material on what the actual answer is? At least for the same iterated function if not a composite of any combination of function?
calculus
add a comment |Â
up vote
2
down vote
favorite
I was wondering recently about a generalized rule for the nth derivative of k composite functions, just like in the link below that I found on stackexchange.
For some reason however, the OP here nth derivative of a finite amount of composite functions
chose an answer that doesn't actually answer this question, there's no closed form of anything anywhere in what they picked to be the answer. So is there any material on what the actual answer is? At least for the same iterated function if not a composite of any combination of function?
calculus
add a comment |Â
up vote
2
down vote
favorite
up vote
2
down vote
favorite
I was wondering recently about a generalized rule for the nth derivative of k composite functions, just like in the link below that I found on stackexchange.
For some reason however, the OP here nth derivative of a finite amount of composite functions
chose an answer that doesn't actually answer this question, there's no closed form of anything anywhere in what they picked to be the answer. So is there any material on what the actual answer is? At least for the same iterated function if not a composite of any combination of function?
calculus
I was wondering recently about a generalized rule for the nth derivative of k composite functions, just like in the link below that I found on stackexchange.
For some reason however, the OP here nth derivative of a finite amount of composite functions
chose an answer that doesn't actually answer this question, there's no closed form of anything anywhere in what they picked to be the answer. So is there any material on what the actual answer is? At least for the same iterated function if not a composite of any combination of function?
calculus
edited Aug 25 at 6:44
asked Aug 25 at 5:30
GaneGoe
285
285
add a comment |Â
add a comment |Â
active
oldest
votes
active
oldest
votes
active
oldest
votes
active
oldest
votes
active
oldest
votes
Sign up or log in
StackExchange.ready(function ()
StackExchange.helpers.onClickDraftSave('#login-link');
);
Sign up using Google
Sign up using Facebook
Sign up using Email and Password
Post as a guest
StackExchange.ready(
function ()
StackExchange.openid.initPostLogin('.new-post-login', 'https%3a%2f%2fmath.stackexchange.com%2fquestions%2f2893816%2fis-there-an-actual-formula-for-the-nth-derivative-of-any-number-of-composites%23new-answer', 'question_page');
);
Post as a guest
Sign up or log in
StackExchange.ready(function ()
StackExchange.helpers.onClickDraftSave('#login-link');
);
Sign up using Google
Sign up using Facebook
Sign up using Email and Password
Post as a guest
Sign up or log in
StackExchange.ready(function ()
StackExchange.helpers.onClickDraftSave('#login-link');
);
Sign up using Google
Sign up using Facebook
Sign up using Email and Password
Post as a guest
Sign up or log in
StackExchange.ready(function ()
StackExchange.helpers.onClickDraftSave('#login-link');
);
Sign up using Google
Sign up using Facebook
Sign up using Email and Password
Sign up using Google
Sign up using Facebook
Sign up using Email and Password