Can You Help me ?A simple Probability Question [on hold]












-3














How can I solve this?



$f_{xy}(x,y)$ is a joint probability distribution defined by



$$f_{xy}(x,y)=ye^{-y(1+x)}$$ for $ x,y>0$.
And for other $x,y$ the joint probability distribution defiend by
$$f_{xy}(x,y)=0$$



And the Question is Find the probability of:
P(min(x,y)<1)=?
Please Write Your Full Answer.










share|cite|improve this question









New contributor




Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











put on hold as off-topic by Morgan Rodgers, caverac, Did, Davide Giraudo, Shailesh 2 days ago


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 provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – Morgan Rodgers, caverac, Did, Davide Giraudo, Shailesh

If this question can be reworded to fit the rules in the help center, please edit the question.









  • 1




    The first step would be finding the distribution of $min(x,y).$
    – MathIsLife12
    2 days ago






  • 3




    "Please Write Your Full Answer"—I think it would be more appropriate for you to explain what you tried to solve this problem so that people may help you learn from those potential mistakes rather than spoon feed you a solution to what is probably homework. For instance, did you try to follow @MathIsLife12 's suggestion?
    – LoveTooNap29
    2 days ago










  • @MathIsLife12 Not necessarily.
    – Did
    2 days ago
















-3














How can I solve this?



$f_{xy}(x,y)$ is a joint probability distribution defined by



$$f_{xy}(x,y)=ye^{-y(1+x)}$$ for $ x,y>0$.
And for other $x,y$ the joint probability distribution defiend by
$$f_{xy}(x,y)=0$$



And the Question is Find the probability of:
P(min(x,y)<1)=?
Please Write Your Full Answer.










share|cite|improve this question









New contributor




Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











put on hold as off-topic by Morgan Rodgers, caverac, Did, Davide Giraudo, Shailesh 2 days ago


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 provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – Morgan Rodgers, caverac, Did, Davide Giraudo, Shailesh

If this question can be reworded to fit the rules in the help center, please edit the question.









  • 1




    The first step would be finding the distribution of $min(x,y).$
    – MathIsLife12
    2 days ago






  • 3




    "Please Write Your Full Answer"—I think it would be more appropriate for you to explain what you tried to solve this problem so that people may help you learn from those potential mistakes rather than spoon feed you a solution to what is probably homework. For instance, did you try to follow @MathIsLife12 's suggestion?
    – LoveTooNap29
    2 days ago










  • @MathIsLife12 Not necessarily.
    – Did
    2 days ago














-3












-3








-3







How can I solve this?



$f_{xy}(x,y)$ is a joint probability distribution defined by



$$f_{xy}(x,y)=ye^{-y(1+x)}$$ for $ x,y>0$.
And for other $x,y$ the joint probability distribution defiend by
$$f_{xy}(x,y)=0$$



And the Question is Find the probability of:
P(min(x,y)<1)=?
Please Write Your Full Answer.










share|cite|improve this question









New contributor




Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











How can I solve this?



$f_{xy}(x,y)$ is a joint probability distribution defined by



$$f_{xy}(x,y)=ye^{-y(1+x)}$$ for $ x,y>0$.
And for other $x,y$ the joint probability distribution defiend by
$$f_{xy}(x,y)=0$$



And the Question is Find the probability of:
P(min(x,y)<1)=?
Please Write Your Full Answer.







probability






share|cite|improve this question









New contributor




Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











share|cite|improve this question









New contributor




Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.









share|cite|improve this question




share|cite|improve this question








edited yesterday





















New contributor




Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.









asked 2 days ago









Mobina K

134




134




New contributor




Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.





New contributor





Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.






Mobina K is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.




put on hold as off-topic by Morgan Rodgers, caverac, Did, Davide Giraudo, Shailesh 2 days ago


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 provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – Morgan Rodgers, caverac, Did, Davide Giraudo, Shailesh

If this question can be reworded to fit the rules in the help center, please edit the question.




put on hold as off-topic by Morgan Rodgers, caverac, Did, Davide Giraudo, Shailesh 2 days ago


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 provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – Morgan Rodgers, caverac, Did, Davide Giraudo, Shailesh

If this question can be reworded to fit the rules in the help center, please edit the question.








  • 1




    The first step would be finding the distribution of $min(x,y).$
    – MathIsLife12
    2 days ago






  • 3




    "Please Write Your Full Answer"—I think it would be more appropriate for you to explain what you tried to solve this problem so that people may help you learn from those potential mistakes rather than spoon feed you a solution to what is probably homework. For instance, did you try to follow @MathIsLife12 's suggestion?
    – LoveTooNap29
    2 days ago










  • @MathIsLife12 Not necessarily.
    – Did
    2 days ago














  • 1




    The first step would be finding the distribution of $min(x,y).$
    – MathIsLife12
    2 days ago






  • 3




    "Please Write Your Full Answer"—I think it would be more appropriate for you to explain what you tried to solve this problem so that people may help you learn from those potential mistakes rather than spoon feed you a solution to what is probably homework. For instance, did you try to follow @MathIsLife12 's suggestion?
    – LoveTooNap29
    2 days ago










  • @MathIsLife12 Not necessarily.
    – Did
    2 days ago








1




1




The first step would be finding the distribution of $min(x,y).$
– MathIsLife12
2 days ago




The first step would be finding the distribution of $min(x,y).$
– MathIsLife12
2 days ago




3




3




"Please Write Your Full Answer"—I think it would be more appropriate for you to explain what you tried to solve this problem so that people may help you learn from those potential mistakes rather than spoon feed you a solution to what is probably homework. For instance, did you try to follow @MathIsLife12 's suggestion?
– LoveTooNap29
2 days ago




"Please Write Your Full Answer"—I think it would be more appropriate for you to explain what you tried to solve this problem so that people may help you learn from those potential mistakes rather than spoon feed you a solution to what is probably homework. For instance, did you try to follow @MathIsLife12 's suggestion?
– LoveTooNap29
2 days ago












@MathIsLife12 Not necessarily.
– Did
2 days ago




@MathIsLife12 Not necessarily.
– Did
2 days ago










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