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What Function Should Be Used for Generating Random Numbers from the Following

question 19

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What function should be used for generating random numbers from the following distribution on the number of phone calls per hour?
 A BCD1 # of phone calls P(# of phone calls)  # of phone calls P(# of phone calls) 210.1010.10220.4020.50430.3030.80540.1540.95650.0551.00\begin{array}{ccccc} & \mathrm{~A} & \mathrm{~B} & \mathrm{C} & \mathrm{D} \\1 & \text { \# of phone calls } & \mathrm{P}(\# \text { of phone calls) } & \text { \# of phone calls } & \mathrm{P}(\# \text { of phone calls) } \\2 & 1 & 0.10 & 1 & 0.10 \\2&2& 0.40 & 2 & 0.50 \\4 & 3 & 0.30 & 3 & 0.80 \\5 & 4 & 0.15 & 4 & 0.95 \\6&5 & 0.05 & 5 & 1.00\end{array}


Definitions:

Contract Curve

In economics, it represents the set of optimal points of exchange between two parties, where no further mutual benefit can be achieved through trade.

Edgeworth Box

A graphical representation of the trading possibilities and equilibrium between two individuals with fixed amounts of two goods.

Utility Function

A mathematical model in economics that represents consumer preferences over a set of goods and services, by assigning a utility value for each possible bundle of goods.

Convex Preferences

Preferences that express a consumer's desire for diversified bundles of goods over extreme bundles, depicted graphically as convex indifference curves.

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