I got wrong solutions few times, please don't answer it if you don't know the solution. Some tutors answer me in 2 lines. I need proper step by step solution according to the rules of question and Don't reject my question because my statistics and probability question is valid. Question: A factory produces a certain types of outputs bytypes of malminethreeThe respective daily production figures are:Machine 1: 3,000 units!Monde 2: 2500 unitsMachine 3! 4500 UnisThe past experience shows that one percent of the output produced by the mounive I is deffective. TheCoppolpundie fraction of defections for the other twoare 1.2 Pepeent and 2 perennt pespectively.meenivesproductionAn item is drawn at handom from the day'shun and is found to be deffective.what is the probability that it comes from theoutput af:Maremine 1:and maenine 3 ?Machine 2:

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thpree Question: A factory produces a certain types of outputs by types of machine. The respective daily production figures are: Machine 1: 3,000 units! Monde 2: 2800 Units Machine 3: 4500 Unive the past experience Quanes that one percent of the out put produced by the mountive I is deffective. The Coppolpundie fraction of defections for the other two are 1.2 pencent and 2 perent pespetively. meenines production An item is drawn at handom from the day's hun and is found to be deffective. what is the probability that it comes from the manne ? output of: Maremine 1 Manchine 2: and

thpree Question: A factory produces a certain types of outputs by types of machine. The respective daily production figures are: Machine 1: 3,000 units! Monde 2: 2800 Units Machine 3: 4500 Unive the past experience Quanes that one percent of the out put produced by the mountive I is deffective. The Coppolpundie fraction of defections for the other two are 1.2 pencent and 2 perent pespetively. meenines production An item is drawn at handom from the day's hun and is found to be deffective. what is the probability that it comes from the manne ? output of: Maremine 1 Manchine 2: and

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.8: Probability

Problem 50E

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