A farmer has 60 lbs of apples and120 lbs of potatoes for sale. The market price for apples (per pound) each day is a random variable with a mean of 0.8 dollars and a standard deviation of 0.3 dollars. Similarly, for a pound of potatoes, the mean price is 0.7 dollars and the standard deviation is 0.1 dollars. It also costs him 5 dollars to bring all the apples and potatoes to the market. The market is busy with shoppers, so assume that he'll be able to sell all of each type of produce at that day's price. Complete parts a) through d). Make sure to consider all necessary assumptions before calculating. a) Define your random variables, and use them to express the farmer's net income. b) Find the mean. The mean profit is nothing dollars. c) Find the standard deviation of the net income.
A farmer has 60 lbs of apples and120 lbs of potatoes for sale. The market price for apples (per pound) each day is a random variable with a mean of 0.8 dollars and a standard deviation of 0.3 dollars. Similarly, for a pound of potatoes, the mean price is 0.7 dollars and the standard deviation is 0.1 dollars. It also costs him 5 dollars to bring all the apples and potatoes to the market. The market is busy with shoppers, so assume that he'll be able to sell all of each type of produce at that day's price. Complete parts a) through d). Make sure to consider all necessary assumptions before calculating. a) Define your random variables, and use them to express the farmer's net income. b) Find the mean. The mean profit is nothing dollars. c) Find the standard deviation of the net income.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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A farmer has 60 lbs of apples and120 lbs of potatoes for sale. The market price for apples (per pound) each day is a random variable with a
a) Define your random variables, and use them to express the farmer's net income.
b) Find the mean.
The mean profit is
nothing
c) Find the standard deviation of the net income.
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