Among 13 electrical components exactly 4 are known not to function properly. If 6 components are randomly selected, find the following probabilities:(i) The probability that all selected components function properly.(ii) The probability that exactly 3 are defective.(iii) The probability that at least 1 component is defective.a) (i) 0.5105 (ii) 0.1958 (iii) 0.2937b) (i) 0.5105 (ii) 0.0490 (iii) 0.2937c) (i) 0.0490 (ii) 0.1958 (iii) 0.2937d) (i) 0.0490 (ii) 0.2937 (iii) 0.9510e) (i) 0.0490 (ii) 0.1958 (iii) 0.9510f) None of the above
Among 13 electrical components exactly 4 are known not to function properly. If 6 components are randomly selected, find the following probabilities:(i) The probability that all selected components function properly.(ii) The probability that exactly 3 are defective.(iii) The probability that at least 1 component is defective.a) (i) 0.5105 (ii) 0.1958 (iii) 0.2937b) (i) 0.5105 (ii) 0.0490 (iii) 0.2937c) (i) 0.0490 (ii) 0.1958 (iii) 0.2937d) (i) 0.0490 (ii) 0.2937 (iii) 0.9510e) (i) 0.0490 (ii) 0.1958 (iii) 0.9510f) None of the above
Among 13 electrical components exactly 4 are known not to function properly. If 6 components are randomly selected, find the following probabilities:(i) The probability that all selected components function properly.(ii) The probability that exactly 3 are defective.(iii) The probability that at least 1 component is defective.a) (i) 0.5105 (ii) 0.1958 (iii) 0.2937b) (i) 0.5105 (ii) 0.0490 (iii) 0.2937c) (i) 0.0490 (ii) 0.1958 (iii) 0.2937d) (i) 0.0490 (ii) 0.2937 (iii) 0.9510e) (i) 0.0490 (ii) 0.1958 (iii) 0.9510f) None of the above
Among 13 electrical components exactly 4 are known not to function properly. If 6 components are randomly selected, find the following probabilities: (i) The probability that all selected components function properly. (ii) The probability that exactly 3 are defective. (iii) The probability that at least 1 component is defective.
a) (i) 0.5105 (ii) 0.1958 (iii) 0.2937 b) (i) 0.5105 (ii) 0.0490 (iii) 0.2937 c) (i) 0.0490 (ii) 0.1958 (iii) 0.2937 d) (i) 0.0490 (ii) 0.2937 (iii) 0.9510 e) (i) 0.0490 (ii) 0.1958 (iii) 0.9510 f) None of the above
Expression, rule, or law that gives the relationship between an independent variable and dependent variable. Some important types of functions are injective function, surjective function, polynomial function, and inverse function.
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