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How can system improved if one arrive at the probability of availability of free lines during the busy hour?
Improvement can be made when the system is act as a loss system in place of a delayed system. Within a loss system, the caller has to repeat a call till the call is maintained. It reduces the delay by releasing a caller from the queue till there is repeated action.
Blocking probability can be helpful. This blocking probability P is described as the probability that all the servers are busy in system. When in system all the servers are busy, no additional traffic can be carried through the system and the arriving subscriber's traffic is blocked. At same instance, this may appear that the blocking probability is similar measure as the GOS. The possibility that all the servers are busy may well signify the fraction of the calls lost that is what the GOS is all about.
Speicified the following piece of code: int i = 1; int j = 4; while (i { if (i%3 == 0) i+=3; else i+=4; if (j%2 == 0) j*=4; els
Q. Combined Parallel Work-sharing Constructs? Combined parallel work sharing constructs are shortcuts for specifying a work sharing construct nested instantaneously in a parall
Write an applet that sets the background colour to cyan and foreground colour to red and displays a message that illustrates the order in which various applet methods are called wh
Microprocessor is a program-controlled device, which fetches the instructions from memory, decodes and implements the instructions. Most Micro Processor is single- chip devices.
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explain common bus system with the help of neat diagram in basic computer.
Consider one versus the rest voting used for classifier with three classes {a, b, c}. Given a row of data denoted as x0 suppose that the classifier for a versus the rest predicts t
Write the HTML code for the following table: T E M P E R A T U R E C I T I E S
how to find the integral of a function represented by collection of experimental data
Q. Find simplified function F and implement that function using only NAND gates. 1. F(A,B,C) = (A+B) (A'+B+C') (A'+B'+C') 2. F (A,B,C) = A'B'C'+B'CD'+A'BCD'+AB'C' 3. F(X,Y
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