A product is processed on a station S1, which produces 75% good units, while the remaining P₁= 25% are sent to a rework station R1. At rework station, P2=10% are scrapped and the good parts are sent back to station S1. Draw the cycling production flow system and determine the total number of units that should be input and processed in the system to get an output of 1000 good units at the end. (Note: In a cycling system, Output=N(1-P₁)/(1-a) where, a=P₁(1-P2 } 1034 1084 1114 001094 001144 hlands
A product is processed on a station S1, which produces 75% good units, while the remaining P₁= 25% are sent to a rework station R1. At rework station, P2=10% are scrapped and the good parts are sent back to station S1. Draw the cycling production flow system and determine the total number of units that should be input and processed in the system to get an output of 1000 good units at the end. (Note: In a cycling system, Output=N(1-P₁)/(1-a) where, a=P₁(1-P2 } 1034 1084 1114 001094 001144 hlands
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Question
![A product is processed on a station S1, which produces 75% good units, while the remaining
P₁= 25% are sent to a rework station R1. At rework station, P2=10% are scrapped and the
good parts are sent back to station S1.
Draw the cycling production flow system and determine the total number of units that should
be input and processed in the system to get an output of 1000 good units at the end.
(Note: In a cycling system, Output=N(1-P₁)/(1-a) where, a=P₁(1-P₂ }
1034
1084
1114
1094
1144](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F25c8a93c-61c4-45a9-bd00-96390932c885%2F842b153e-e4e9-4f2d-863f-ad1c13dd2f3f%2Fuok4cao_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A product is processed on a station S1, which produces 75% good units, while the remaining
P₁= 25% are sent to a rework station R1. At rework station, P2=10% are scrapped and the
good parts are sent back to station S1.
Draw the cycling production flow system and determine the total number of units that should
be input and processed in the system to get an output of 1000 good units at the end.
(Note: In a cycling system, Output=N(1-P₁)/(1-a) where, a=P₁(1-P₂ }
1034
1084
1114
1094
1144
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