Suppose U ~ Binomial(n, p) and n > 2. What is P(U > 1)?
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- Determine what rule of replacement was used: ((~ O v P) V ~ Q) · (~ O V (Pv ~ Q)) .: (~ O v (PV ~ Q))· (~ 0 (Pv ~ Q)) A) Association (Assoc) B Commutation (Com) Distribution (Dist) D Exportation (Exp)asap!4. (p- 3) + (34 – 1.7) + (- }p+ 4) abrushes for a local charitV. After d days, you 1+7) toothbrushes. total number of items that have been
- what is binompdf(32, 0.35, 11)5) People are waiting in a queue for buying ticket to the cinema. Time required for one person to buy a ticked follows uniform distribution on [2min, 6min]. John arrives to the Cinema 30 minutes before the film starts and there were 10 people waiting in the queue before him. What is the chance that he will be able get his ticket before film starts ?The mean weight of beauty pageant winners is 108 pounds a study of 19 randomly selected beauty pageants results in a mean winner weight of 109 pounds express the original clean in the symbol form( u,a,p- <,>,= 109, 108)
- 02/5= {1,2,3,4,5,7} A= {2,413} B= {1,3,5} find 1) (ANB) 2) (ANBNC) L с ..<={5,7}Teachers want to know which night each week their students are doing most of their homework. Most teachers think that students do homework equally throughout the week. Suppose a random sample of students were collected which shows that the Number of students doing their homework on SUN where 16 Number of students doing their homework on MON where 18 Number of students doing their homework on TUE where 12 Number of students doing their homework on WED where 18 Number of students doing their homework on THR where 8 Number of students doing their homework on FRI where 4 Number of students doing their homework on SAT where 3 What is the Test Statistics to test the Hull Hypothesis that students were doing their homework with equal frequencies (that is, they fit a uniform distribution) against the alternative Hypothesis that students prefer doing their homework on a particular day (that is, they do not fit a uniform distribution)?How can I find the probability that a total of k balls are withdrawn?