There is an ATM machine in the campus. Suppose\lambda_{A}=3/mins

??A

??=3/mins,\lambda_{S}=0.7/mins

??S

??=0.7/mins, and the state dependent arrivals and services satisfy:

\displaystyle a_{-1}=0, s_{i}=(i \wedge 1)\lambda_{S}, a_{i}=\frac{1}{1+i}\lambda_{A}

a??1

??=0,s?i

??=(i?1)??S

??,a?i

??=?1+i

?

?1

????A

??fori=0, 1, 2, 3 \cdots

i=0,1,2,3?.

What is the number of customers beyond that the new customer is reluctant to join the lineup?

There is an ATM machine in the campus. Suppose AA = 3/ms'ns, A3 = 0.7/ms'ns, and the state dependent arrivals and services satisfy: 1 (11 =0,sr = (3A 1)/\\S,or = 1+Z./\\A fori=0,1,2,3~-. What is the number of customers beyond that the new customer is reluctant to join the lineup? Numeric Input Palette History Help Enter Answer Here Preview [Answer Preview] people