Problem: Mr. Kinalabaw, an owner of a mango plantation, is worried about the increasing number of fruit piercing moths present in most of the mango trees in his farm. He then asked for Concon’s help, his trusted statistician, in resolving the problem. They identified two types of pesticide (1, 2) and two methods of application (A, B). They applied each treatment combination to 3 fruit piercing moths. Their survival time (in minutes) was recorded. 1) Identify the factors
Problem: Mr. Kinalabaw, an owner of a mango plantation, is worried about the increasing number of fruit piercing moths present in most of the mango trees in his farm. He then asked for Concon’s help, his trusted statistician, in resolving the problem. They identified two types of pesticide (1, 2) and two methods of application (A, B). They applied each treatment combination to 3 fruit piercing moths. Their survival time (in minutes) was recorded. 1) Identify the factors
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter55: Introduction To Circles
Section: Chapter Questions
Problem 1A: Determine the length of a. Round the answer to 1 decimal place.
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FRUIT PIERCING MOTHS
Problem: Mr. Kinalabaw, an owner of a mango plantation, is worried about the increasing number of fruit piercing moths present in most of the mango trees in his farm. He then asked for Concon’s help, his trusted statistician, in resolving the problem. They identified two types of pesticide (1, 2) and two methods of application (A, B). They applied each treatment combination to 3 fruit piercing moths. Their survival time (in minutes) was recorded.
1) Identify the factors, factor levels, treatment combinations, experimental units, response variable, and blocking factor (if any).
- treatment combinations: _________________________
- experimental units: _________________________
- response variable: _________________________
- design structure: _________________________
2) Specify the appropriate linear model and define each component in the context with the problem.
?!"# = ? + ?! + ?" + (??)!" + ?!"#; ? = 1,2 ; ? = 1,2 ; ? = 1,2,3
Yijk=
µ=
ai=
bj=
(ab)ij =
eijk =
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