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-rw-r--r--Chemical_Simulation_by_Prof_Kannan/README.txt18
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diff --git a/Chemical_Simulation_by_Prof_Kannan/CH8/EX1.1/Ex8_1.R b/Chemical_Simulation_by_Prof_Kannan/CH8/EX1.1/Ex8_1.R
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+"Consider a queueing model in which all customers have service times equal to 1, and where the times between successive customers are always
+greater than 1 (for instance, the interarrival times could be uniformly distributed over (1, 2))."
+
+"Hence, as every arrival finds the system empty and every departure leaves it empty, we have:"
+a0 = d0 = 1
+#an = proportion of customers that find n in the system when they arrive, and
+#dn = proportion of customers leaving behind n in the system when they depart
+
+#However,P0 is not equal to 1, as the system is not always empty of customers. \ No newline at end of file
diff --git a/Chemical_Simulation_by_Prof_Kannan/README.txt b/Chemical_Simulation_by_Prof_Kannan/README.txt
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+About The Contributor
+
+Contributed By: Priyanka Bhagwat
+Course: Ww
+Branch: Physics
+College/Institute/Organization: Lshksdlvdv
+
+About The Book
+
+Book: Chemical Simulation
+Author: Prof Kannan
+Publisher: Cdbcdvhb V
+Year Of Publication: 1989
+ISBN: 47834
+Edition: 3
+
+
+Textbook Companion Project By FOSSEE, IIT Bombay