GW008
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P{ z + x*y/(y+a) > x/(x*k+1)}
where x,y,z are exponentially distributed with mean xbar,ybar,zbar.
a,k are constants.
please suggest me how to evaluate this probability.....
for k=0, P lies between 0 and 1 but for any positive value of k, P become higher than one which is unacceptable....
take xbar=1 ybar=3.14 zbar=1
I try to solve this probability but I didn't get its close form so I plot it in matlab for different values of xbar.
But as I take the value of k greater than zero, Probability became larger than one...
Please suggest me something
where x,y,z are exponentially distributed with mean xbar,ybar,zbar.
a,k are constants.
please suggest me how to evaluate this probability.....
for k=0, P lies between 0 and 1 but for any positive value of k, P become higher than one which is unacceptable....
take xbar=1 ybar=3.14 zbar=1
I try to solve this probability but I didn't get its close form so I plot it in matlab for different values of xbar.
But as I take the value of k greater than zero, Probability became larger than one...
Please suggest me something
