The manager of a bakery knows that the number of chocolate cakes he can sell on any given day is a random variable with probability mass function Px (0) 12 Px(1) = %3D 12 3 Px(2) = %3D 12 4 Px(3) = 12 2 Px(4) = 12 1 Px(5) = %3D 12 He also knows that there is a profit of $1.00 on each cake that he sells and a loss (due to spoilage) of $0.30 on each cake that he does not sell. Assuming that each cake can be sold only on the day it is made, how many chocolate cakes should he bake to maximize his expected profit? Windows buiü I| ||
The manager of a bakery knows that the number of chocolate cakes he can sell on any given day is a random variable with probability mass function Px (0) 12 Px(1) = %3D 12 3 Px(2) = %3D 12 4 Px(3) = 12 2 Px(4) = 12 1 Px(5) = %3D 12 He also knows that there is a profit of $1.00 on each cake that he sells and a loss (due to spoilage) of $0.30 on each cake that he does not sell. Assuming that each cake can be sold only on the day it is made, how many chocolate cakes should he bake to maximize his expected profit? Windows buiü I| ||
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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