Determine P(M) using given statements












0












$begingroup$


So I have an assignment in probability.



I have the events M, A and B.



After some calculations I found that P(MAB)=0.064, P(MAB/)=0.192 and P(MA/B)=0.084.
(B/ is B complement and A/ is A complement).



My question is is there any way to determine P(M) using the given statements?










share|cite|improve this question









$endgroup$

















    0












    $begingroup$


    So I have an assignment in probability.



    I have the events M, A and B.



    After some calculations I found that P(MAB)=0.064, P(MAB/)=0.192 and P(MA/B)=0.084.
    (B/ is B complement and A/ is A complement).



    My question is is there any way to determine P(M) using the given statements?










    share|cite|improve this question









    $endgroup$















      0












      0








      0





      $begingroup$


      So I have an assignment in probability.



      I have the events M, A and B.



      After some calculations I found that P(MAB)=0.064, P(MAB/)=0.192 and P(MA/B)=0.084.
      (B/ is B complement and A/ is A complement).



      My question is is there any way to determine P(M) using the given statements?










      share|cite|improve this question









      $endgroup$




      So I have an assignment in probability.



      I have the events M, A and B.



      After some calculations I found that P(MAB)=0.064, P(MAB/)=0.192 and P(MA/B)=0.084.
      (B/ is B complement and A/ is A complement).



      My question is is there any way to determine P(M) using the given statements?







      probability






      share|cite|improve this question













      share|cite|improve this question











      share|cite|improve this question




      share|cite|improve this question










      asked Dec 18 '18 at 23:44









      David DanielsDavid Daniels

      132




      132






















          1 Answer
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          $begingroup$

          Not just with that information, since $P(Mcap A^c cap B^c)$ could be anything from $0$ to $0.66$



          and so $P(Mcap A cap B)+P(Mcap A cap B^c)+ P(Mcap A^c cap B)+ P(Mcap A^c cap B^c)$ could be anything from $0.34$ to $1$






          share|cite|improve this answer









          $endgroup$













          • $begingroup$
            Thanks for the info. What about P(Mc∩Ac∩Bc)?
            $endgroup$
            – David Daniels
            Dec 19 '18 at 21:06










          • $begingroup$
            @DavidDaniels $1-left(P(M^ccap A cap B)+P(M^ccap A cap B^c)+ P(M^ccap A^c cap B)+ P(M^ccap A^c cap B^c)right)$ would work too, but you do not know any of those
            $endgroup$
            – Henry
            Dec 19 '18 at 22:15











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          0












          $begingroup$

          Not just with that information, since $P(Mcap A^c cap B^c)$ could be anything from $0$ to $0.66$



          and so $P(Mcap A cap B)+P(Mcap A cap B^c)+ P(Mcap A^c cap B)+ P(Mcap A^c cap B^c)$ could be anything from $0.34$ to $1$






          share|cite|improve this answer









          $endgroup$













          • $begingroup$
            Thanks for the info. What about P(Mc∩Ac∩Bc)?
            $endgroup$
            – David Daniels
            Dec 19 '18 at 21:06










          • $begingroup$
            @DavidDaniels $1-left(P(M^ccap A cap B)+P(M^ccap A cap B^c)+ P(M^ccap A^c cap B)+ P(M^ccap A^c cap B^c)right)$ would work too, but you do not know any of those
            $endgroup$
            – Henry
            Dec 19 '18 at 22:15
















          0












          $begingroup$

          Not just with that information, since $P(Mcap A^c cap B^c)$ could be anything from $0$ to $0.66$



          and so $P(Mcap A cap B)+P(Mcap A cap B^c)+ P(Mcap A^c cap B)+ P(Mcap A^c cap B^c)$ could be anything from $0.34$ to $1$






          share|cite|improve this answer









          $endgroup$













          • $begingroup$
            Thanks for the info. What about P(Mc∩Ac∩Bc)?
            $endgroup$
            – David Daniels
            Dec 19 '18 at 21:06










          • $begingroup$
            @DavidDaniels $1-left(P(M^ccap A cap B)+P(M^ccap A cap B^c)+ P(M^ccap A^c cap B)+ P(M^ccap A^c cap B^c)right)$ would work too, but you do not know any of those
            $endgroup$
            – Henry
            Dec 19 '18 at 22:15














          0












          0








          0





          $begingroup$

          Not just with that information, since $P(Mcap A^c cap B^c)$ could be anything from $0$ to $0.66$



          and so $P(Mcap A cap B)+P(Mcap A cap B^c)+ P(Mcap A^c cap B)+ P(Mcap A^c cap B^c)$ could be anything from $0.34$ to $1$






          share|cite|improve this answer









          $endgroup$



          Not just with that information, since $P(Mcap A^c cap B^c)$ could be anything from $0$ to $0.66$



          and so $P(Mcap A cap B)+P(Mcap A cap B^c)+ P(Mcap A^c cap B)+ P(Mcap A^c cap B^c)$ could be anything from $0.34$ to $1$







          share|cite|improve this answer












          share|cite|improve this answer



          share|cite|improve this answer










          answered Dec 18 '18 at 23:55









          HenryHenry

          100k480166




          100k480166












          • $begingroup$
            Thanks for the info. What about P(Mc∩Ac∩Bc)?
            $endgroup$
            – David Daniels
            Dec 19 '18 at 21:06










          • $begingroup$
            @DavidDaniels $1-left(P(M^ccap A cap B)+P(M^ccap A cap B^c)+ P(M^ccap A^c cap B)+ P(M^ccap A^c cap B^c)right)$ would work too, but you do not know any of those
            $endgroup$
            – Henry
            Dec 19 '18 at 22:15


















          • $begingroup$
            Thanks for the info. What about P(Mc∩Ac∩Bc)?
            $endgroup$
            – David Daniels
            Dec 19 '18 at 21:06










          • $begingroup$
            @DavidDaniels $1-left(P(M^ccap A cap B)+P(M^ccap A cap B^c)+ P(M^ccap A^c cap B)+ P(M^ccap A^c cap B^c)right)$ would work too, but you do not know any of those
            $endgroup$
            – Henry
            Dec 19 '18 at 22:15
















          $begingroup$
          Thanks for the info. What about P(Mc∩Ac∩Bc)?
          $endgroup$
          – David Daniels
          Dec 19 '18 at 21:06




          $begingroup$
          Thanks for the info. What about P(Mc∩Ac∩Bc)?
          $endgroup$
          – David Daniels
          Dec 19 '18 at 21:06












          $begingroup$
          @DavidDaniels $1-left(P(M^ccap A cap B)+P(M^ccap A cap B^c)+ P(M^ccap A^c cap B)+ P(M^ccap A^c cap B^c)right)$ would work too, but you do not know any of those
          $endgroup$
          – Henry
          Dec 19 '18 at 22:15




          $begingroup$
          @DavidDaniels $1-left(P(M^ccap A cap B)+P(M^ccap A cap B^c)+ P(M^ccap A^c cap B)+ P(M^ccap A^c cap B^c)right)$ would work too, but you do not know any of those
          $endgroup$
          – Henry
          Dec 19 '18 at 22:15


















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