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3 A System Contains components Connected in parallel as shown in the diagram. If 3. all Components operate independently, $ each component has Probability 0.45 of failing What is the minimum number of components that must be Connected in Parallel So that th Probability that the system operateds exceeds 0.9999? SEALAND The minimum number of Components that must be connected in Parallel is - QENING 69 347 grimstad J C₁ C₂ : Cn 4.06.0 8.066

3 A System Contains components Connected in parallel as shown in the diagram. If 3. all Components operate independently, $ each component has Probability 0.45 of failing What is the minimum number of components that must be Connected in Parallel So that th Probability that the system operateds exceeds 0.9999? SEALAND The minimum number of Components that must be connected in Parallel is - QENING 69 347 grimstad J C₁ C₂ : Cn 4.06.0 8.066

Algebra for College Students
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter2: Equations, Inequalities, And Problem Solving
Section2.S: Summary
Problem 13S
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(3.) A system contains components connected in parallel as shown in the diagram. If all components operate inderentently, & each component has probability 0.45 of failing What is the minimum number of components that must be connected in parallel so that th Probability that the system operateds exceeds 0.9999? The minimun number of components that must be connected in parallel is.

3 A System Contains components Connected in parallel as shown in the diagram. If 3. all Components operate independently, $ each component has Probability 0.45 of failing What is the minimum number of components that must be Connected in Parallel So that th Probability that the system operateds exceeds 0.9999? SEALAND The minimum number of Components that must be connected in Parallel is - QENING 69 347 grimstad J C₁ C₂ : Cn 4.06.0 8.066
Transcribed Image Text:3 A System Contains components Connected in parallel as shown in the diagram. If 3. all Components operate independently, $ each component has Probability 0.45 of failing What is the minimum number of components that must be Connected in Parallel So that th Probability that the system operateds exceeds 0.9999? SEALAND The minimum number of Components that must be connected in Parallel is - QENING 69 347 grimstad J C₁ C₂ : Cn 4.06.0 8.066
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