Please can you guide me in solving the Problem: $int x^2 e^x^3cosx^3 dx$ [closed]

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Integrate
$$int x^2 e^x^3cosx^3 dx$$
I have tried it by every possible method using By Parts as Taking x^3 as t then integrating but it didn't work.







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closed as off-topic by Nosrati, Travis, Carl Christian, kingW3, Math Lover Jul 23 at 17:46


This question appears to be off-topic. The users who voted to close gave this specific reason:


  • "This question is missing context or other details: Please improve the question by providing additional context, which ideally includes your thoughts on the problem and any attempts you have made to solve it. This information helps others identify where you have difficulties and helps them write answers appropriate to your experience level." – Nosrati, Travis, Carl Christian, kingW3, Math Lover
If this question can be reworded to fit the rules in the help center, please edit the question.








  • 2




    Try integration by parts - twice.
    – Carl Christian
    Jul 23 at 17:27






  • 1




    Try the substitution $u=x^3$. From there on it should be clear.
    – mrtaurho
    Jul 23 at 17:30










  • We can guide you in solving the problem, we won't solve the problem for you.
    – kingW3
    Jul 23 at 17:31










  • To the closers: what context is missing? The OP stated the methods he unsuccessfully used...
    – Rhys Hughes
    Jul 23 at 17:50











  • $u=x^3$ substitution will simplify it to $1/3 e^u/,cos(u)$
    – Henry Lee
    Jul 23 at 18:26














up vote
-5
down vote

favorite
1












Integrate
$$int x^2 e^x^3cosx^3 dx$$
I have tried it by every possible method using By Parts as Taking x^3 as t then integrating but it didn't work.







share|cite|improve this question













closed as off-topic by Nosrati, Travis, Carl Christian, kingW3, Math Lover Jul 23 at 17:46


This question appears to be off-topic. The users who voted to close gave this specific reason:


  • "This question is missing context or other details: Please improve the question by providing additional context, which ideally includes your thoughts on the problem and any attempts you have made to solve it. This information helps others identify where you have difficulties and helps them write answers appropriate to your experience level." – Nosrati, Travis, Carl Christian, kingW3, Math Lover
If this question can be reworded to fit the rules in the help center, please edit the question.








  • 2




    Try integration by parts - twice.
    – Carl Christian
    Jul 23 at 17:27






  • 1




    Try the substitution $u=x^3$. From there on it should be clear.
    – mrtaurho
    Jul 23 at 17:30










  • We can guide you in solving the problem, we won't solve the problem for you.
    – kingW3
    Jul 23 at 17:31










  • To the closers: what context is missing? The OP stated the methods he unsuccessfully used...
    – Rhys Hughes
    Jul 23 at 17:50











  • $u=x^3$ substitution will simplify it to $1/3 e^u/,cos(u)$
    – Henry Lee
    Jul 23 at 18:26












up vote
-5
down vote

favorite
1









up vote
-5
down vote

favorite
1






1





Integrate
$$int x^2 e^x^3cosx^3 dx$$
I have tried it by every possible method using By Parts as Taking x^3 as t then integrating but it didn't work.







share|cite|improve this question













Integrate
$$int x^2 e^x^3cosx^3 dx$$
I have tried it by every possible method using By Parts as Taking x^3 as t then integrating but it didn't work.









share|cite|improve this question












share|cite|improve this question




share|cite|improve this question








edited Jul 23 at 17:45









Nosrati

19.3k41544




19.3k41544









asked Jul 23 at 17:25









Param Gujjar

15




15




closed as off-topic by Nosrati, Travis, Carl Christian, kingW3, Math Lover Jul 23 at 17:46


This question appears to be off-topic. The users who voted to close gave this specific reason:


  • "This question is missing context or other details: Please improve the question by providing additional context, which ideally includes your thoughts on the problem and any attempts you have made to solve it. This information helps others identify where you have difficulties and helps them write answers appropriate to your experience level." – Nosrati, Travis, Carl Christian, kingW3, Math Lover
If this question can be reworded to fit the rules in the help center, please edit the question.




closed as off-topic by Nosrati, Travis, Carl Christian, kingW3, Math Lover Jul 23 at 17:46


This question appears to be off-topic. The users who voted to close gave this specific reason:


  • "This question is missing context or other details: Please improve the question by providing additional context, which ideally includes your thoughts on the problem and any attempts you have made to solve it. This information helps others identify where you have difficulties and helps them write answers appropriate to your experience level." – Nosrati, Travis, Carl Christian, kingW3, Math Lover
If this question can be reworded to fit the rules in the help center, please edit the question.







  • 2




    Try integration by parts - twice.
    – Carl Christian
    Jul 23 at 17:27






  • 1




    Try the substitution $u=x^3$. From there on it should be clear.
    – mrtaurho
    Jul 23 at 17:30










  • We can guide you in solving the problem, we won't solve the problem for you.
    – kingW3
    Jul 23 at 17:31










  • To the closers: what context is missing? The OP stated the methods he unsuccessfully used...
    – Rhys Hughes
    Jul 23 at 17:50











  • $u=x^3$ substitution will simplify it to $1/3 e^u/,cos(u)$
    – Henry Lee
    Jul 23 at 18:26












  • 2




    Try integration by parts - twice.
    – Carl Christian
    Jul 23 at 17:27






  • 1




    Try the substitution $u=x^3$. From there on it should be clear.
    – mrtaurho
    Jul 23 at 17:30










  • We can guide you in solving the problem, we won't solve the problem for you.
    – kingW3
    Jul 23 at 17:31










  • To the closers: what context is missing? The OP stated the methods he unsuccessfully used...
    – Rhys Hughes
    Jul 23 at 17:50











  • $u=x^3$ substitution will simplify it to $1/3 e^u/,cos(u)$
    – Henry Lee
    Jul 23 at 18:26







2




2




Try integration by parts - twice.
– Carl Christian
Jul 23 at 17:27




Try integration by parts - twice.
– Carl Christian
Jul 23 at 17:27




1




1




Try the substitution $u=x^3$. From there on it should be clear.
– mrtaurho
Jul 23 at 17:30




Try the substitution $u=x^3$. From there on it should be clear.
– mrtaurho
Jul 23 at 17:30












We can guide you in solving the problem, we won't solve the problem for you.
– kingW3
Jul 23 at 17:31




We can guide you in solving the problem, we won't solve the problem for you.
– kingW3
Jul 23 at 17:31












To the closers: what context is missing? The OP stated the methods he unsuccessfully used...
– Rhys Hughes
Jul 23 at 17:50





To the closers: what context is missing? The OP stated the methods he unsuccessfully used...
– Rhys Hughes
Jul 23 at 17:50













$u=x^3$ substitution will simplify it to $1/3 e^u/,cos(u)$
– Henry Lee
Jul 23 at 18:26




$u=x^3$ substitution will simplify it to $1/3 e^u/,cos(u)$
– Henry Lee
Jul 23 at 18:26










1 Answer
1






active

oldest

votes

















up vote
1
down vote



accepted










$$int x^2 e^x^3cos(x^3) dx$$



Substitute $u=x^3$ and $du=3x^2dx$ gives us



$$frac13int e^ucos(u) du$$



This one should be clear. If not try integration by parts or search for it in a integral table.






share|cite|improve this answer





















  • Thanks you very much.
    – Param Gujjar
    Jul 23 at 17:37

















1 Answer
1






active

oldest

votes








1 Answer
1






active

oldest

votes









active

oldest

votes






active

oldest

votes








up vote
1
down vote



accepted










$$int x^2 e^x^3cos(x^3) dx$$



Substitute $u=x^3$ and $du=3x^2dx$ gives us



$$frac13int e^ucos(u) du$$



This one should be clear. If not try integration by parts or search for it in a integral table.






share|cite|improve this answer





















  • Thanks you very much.
    – Param Gujjar
    Jul 23 at 17:37














up vote
1
down vote



accepted










$$int x^2 e^x^3cos(x^3) dx$$



Substitute $u=x^3$ and $du=3x^2dx$ gives us



$$frac13int e^ucos(u) du$$



This one should be clear. If not try integration by parts or search for it in a integral table.






share|cite|improve this answer





















  • Thanks you very much.
    – Param Gujjar
    Jul 23 at 17:37












up vote
1
down vote



accepted







up vote
1
down vote



accepted






$$int x^2 e^x^3cos(x^3) dx$$



Substitute $u=x^3$ and $du=3x^2dx$ gives us



$$frac13int e^ucos(u) du$$



This one should be clear. If not try integration by parts or search for it in a integral table.






share|cite|improve this answer













$$int x^2 e^x^3cos(x^3) dx$$



Substitute $u=x^3$ and $du=3x^2dx$ gives us



$$frac13int e^ucos(u) du$$



This one should be clear. If not try integration by parts or search for it in a integral table.







share|cite|improve this answer













share|cite|improve this answer



share|cite|improve this answer











answered Jul 23 at 17:34









mrtaurho

750219




750219











  • Thanks you very much.
    – Param Gujjar
    Jul 23 at 17:37
















  • Thanks you very much.
    – Param Gujjar
    Jul 23 at 17:37















Thanks you very much.
– Param Gujjar
Jul 23 at 17:37




Thanks you very much.
– Param Gujjar
Jul 23 at 17:37


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