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A ‘money shop' tax adviser operates a ‘no appointments necessary' system whereby customers arrive at the shop when they wish and wait for a consultation. The adviser works alone and the times she takes to serve customers vary exponentially with amean of 15 minutes. Customer arrivals are distributed according to the Poisson distribution with a mean of 2.5 per hour.
(a) Work out the traffic intensity of the system.
(b) There are four chairs that customers can sit on while waiting for a consultation. Find the probability that one or more customers will have to stand while they are waiting.
(c) Calculate the mean length of the queue.
(d) Determine the mean waiting time in the queue.
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The column will operate at 1.1 bar and ambient temperature. If necessary, the aqueous stream may be recirculated to maintain a suitable wetting rate.
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For the rocket in Problem 6 determine the approximate chamber pressure, thrust, and duration at 245 and 328 K. Assume the temperature sensitivity (at a constant value of Ab /At) of 0.01%/K does not change with temperature.
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Draw up a two-way table for these figures with rows for the types of booking and columns for the length of stay. Deduce the figures that are not given by using the information provided
If a saturated solution of NaHCO3 at 60°C is cooled and comes to equilibrium at 30°C, what percentage of the dissolved salt crystallizes?
Under operating conditions for which the inner and outer tube surface temperatures are 70 and 30°C, respectively, what is the convective heat loss per meter of tube length across the air space?
Find the electric field intensity at a height of 2 m above the center of the plate.
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