1.a) An El Salvadorian pig farmer, Jose, had the idea to add a by-product from the production of cane sugar to his pig feed. The idea was that the pigs would eat more, gain weight, and be worth more at market time. He had 24 weaner pigs weighing from 20 to 40 pounds. He randomly divided the pigs into three groups of eight. He concocted three different feed types, each containing different levels of the cane sugar by-product (low, medium, and high sugar content). The farmer decided to record the pounds of feed consumed by each pig for 1 week. For this exercise, you must input thew following data: Save the data as: pig_farmer.sav. Variable name: Low-sugar diet; label: low_feed_consumed: 8.5, 8.0, 13.2, 6.8, 6.45, 6.0, 9.12, 9.75. Medium-sugar diet; medium_feed_consumed: 10.99, 10.5, 9.67, 8.61, 10.92, 12.8, 9.03, 9.45. High-sugar diet; high_feed_consumed: 10.39, 9.97, 13.78, 12.69, 12.8, 9.67, 9.98, 10.67.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter2: Systems Of Linear Equations
Section2.4: Applications
Problem 28EQ
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1.a) An El Salvadorian pig farmer, Jose, had the idea to add a by-product from the production of cane sugar to his pig feed. The idea was that the pigs would eat more, gain weight, and be worth more at market time. He had 24 weaner pigs weighing from 20 to 40 pounds. He randomly divided the pigs into three groups of eight. He concocted three different feed types, each containing different levels of the cane sugar by-product (low, medium, and high sugar content). The farmer decided to record the pounds of feed consumed by each pig for 1 week.

For this exercise, you must input thew following data:

Save the data as: pig_farmer.sav.

Variable name: Low-sugar diet; label: low_feed_consumed: 8.5, 8.0, 13.2, 6.8, 6.45, 6.0, 9.12, 9.75.

Medium-sugar diet; medium_feed_consumed: 10.99, 10.5, 9.67, 8.61, 10.92, 12.8, 9.03, 9.45.

High-sugar diet; high_feed_consumed: 10.39, 9.97, 13.78, 12.69, 12.8, 9.67, 9.98, 10.67.

a) Given this information, state the probability that a randomly selected individual from the population of mid-level bank managers would have a salary of at least $1,200?

b) What percentage of individuals would you expect to have salaries of at least $1,200?

Note: You can consult the normal curve table in Appendix B of this book or any statistics book and find that a z-score of 1.6.

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