Suppose a widget machine has a 3% defective rate. This means that 3% of the widgets produced by the machine are defective on average. Suppose we randomly select widgets produced by this machine one by...


Suppose a widget machine has a 3% defective rate. This means that 3% of the widgets produced by the machine are defective on average. Suppose we<br>randomly select widgets produced by this machine one by one. Let X equal the number widgets we select until we get our 1st defective widget. Let Y equal<br>the number of widgets we select until we get our 2nd defective widget.<br>a. What is the probability that the 1st defective widget occurs on the 1st trial?<br>b. What is the variance of X?<br>c. What is the probability that X > 13?<br>d. What is the probability that X s 13?<br>e. What is the probability that Y = 8?<br>f. What is the probability that Y = 20?<br>g. What is the smallest value k, such that the probability of finding a defective widget by trial k is at least .69?<br>Add any comments below.<br>3.<br>DETAILS<br>MY NOTES<br>ASK YOUR TEACHER<br>Jave Rebellions H.pdf<br>Show all<br>P Type here to search<br>5:28 PM<br>10/1/2020<br>

Extracted text: Suppose a widget machine has a 3% defective rate. This means that 3% of the widgets produced by the machine are defective on average. Suppose we randomly select widgets produced by this machine one by one. Let X equal the number widgets we select until we get our 1st defective widget. Let Y equal the number of widgets we select until we get our 2nd defective widget. a. What is the probability that the 1st defective widget occurs on the 1st trial? b. What is the variance of X? c. What is the probability that X > 13? d. What is the probability that X s 13? e. What is the probability that Y = 8? f. What is the probability that Y = 20? g. What is the smallest value k, such that the probability of finding a defective widget by trial k is at least .69? Add any comments below. 3. DETAILS MY NOTES ASK YOUR TEACHER Jave Rebellions H.pdf Show all P Type here to search 5:28 PM 10/1/2020

Jun 02, 2022
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