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7/28/2020 Probability Fundamentals | Acrobatiq https://laureate-latam.acrobatiq.com/es/courseware/summative-assessment/uvm_estadistica_feb20_es_5/asmt_probability_introduction/5f1fbb7000b3a43660fc917a 1/4 MODULE FUNDAMENTOS DE PROBABILIDAD PROBABILITY FUNDAMENTALS Paso 1 de 1 Pregunta 1 de 5 Pregunta 2 de 5 Which of the following is true regarding a probability of an event P(A)? P (A) ≥ 0 0 ≤ P (A) ≤ 1 P (A) ≤ 1 0 < P (A) < 1 P (A) > 0 P (A) < 1 This is correct. The probability of an event can any number between 0 and 1, including 0 and 1. In other words, the probability of an event cannot be more than 1 or less than 0. Volver al curso (/es/courseware/page/uvm_estadistica_feb20_es_5/wbp_wrap- up_introduction_to_probability) https://laureate-latam.acrobatiq.com/es/courseware/page/uvm_estadistica_feb20_es_5/wbp_wrap-up_introduction_to_probability 7/28/2020 Probability Fundamentals | Acrobatiq https://laureate-latam.acrobatiq.com/es/courseware/summative-assessment/uvm_estadistica_feb20_es_5/asmt_probability_introduction/5f1fbb7000b3a43660fc917a 2/4 Pregunta 3 de 5 Pregunta 4 de 5 Which of the following represents the probability of an event that is more likely not to occur than it is to occur, but would not be unusual for it to occur? 0.999 1 0.5 0.68 0.001 0.32 Let A be the event that a document will reach its destination on time using a certain service. If this means that:P (A) = .98 The document will always reach its destination on time The document will almost always reach its destination on time The document will almost never reach its destination on time The document will never reach its destination on time This is correct. This is correct. 7/28/2020 Probability Fundamentals | Acrobatiq https://laureate-latam.acrobatiq.com/es/courseware/summative-assessment/uvm_estadistica_feb20_es_5/asmt_probability_introduction/5f1fbb7000b3a43660fc917a 3/4 Pregunta 5 de 5 1250 randomly chosen individuals from a certain population are tested for the presence of the HIV virus, and 20 are found to be carriers of the virus. Based on this information, what is the estimate of P(V), the probability that a randomly chosen person from this population carries the HIV virus? .50 .125 .20 .016 It was estimated that in a certain population roughly 5% carry the HIV virus. A few years later a researcher wanted to confirm this has not changed. If we let V be the event that a randomly chosen person from this population carries the HIV virus, which of the following will provide the most convincing evidence that indeed P(V) is roughly 0.05? 20 randomly chosen individuals from this population are tested and 1 of them is found to carry the HIV virus. 2000 randomly chosen individuals from this population are tested and 205 of them are found to carry the HIV virus. 2000 randomly chosen individuals from this population are tested and 102 of them are found to carry the HIV virus. This is correct. Using the relative frequency of V occurring, P(V) is estimated by .= .01620 1250 7/28/2020 Probability Fundamentals | Acrobatiq https://laureate-latam.acrobatiq.com/es/courseware/summative-assessment/uvm_estadistica_feb20_es_5/asmt_probability_introduction/5f1fbb7000b3a43660fc917a 4/4 40 randomly chosen individuals from this population are tested and 2 of them are found to carry the HIV virus. VOLVER AL CURSO (/ES/COURSEWARE/PAGE/UVM_ESTADISTICA_FEB20 IR A CONTENIDO (/ES/COURSEWARE/CONTENTS/UVM_ESTADISTICA_FE © 2020 Acrobatiq This is correct. https://laureate-latam.acrobatiq.com/es/courseware/page/uvm_estadistica_feb20_es_5/wbp_wrap-up_introduction_to_probability https://laureate-latam.acrobatiq.com/es/courseware/contents/uvm_estadistica_feb20_es_5
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