TIS G uestion P lesterol um 160mg Carbohydrate ary Fiber


Can you help me answer this?



(not graded, solely for acquisition)


TIS G uestion P<br>lesterol<br>um 160mg<br>Carbohydrate<br>ary Fiber<<br>Sugars <9<br>Aser<br>Question Help<br>If we sample from a small finite population without replacement, the binomial distribution should not be used because the events are not independent. If sampling is done without replacement and the outcomes belong<br>to one of two types, we can use the hypergeometric distribution. If a population has A objects of one type, while the remaining B objects are of the other type, and if n objects are sampled without replacement, then the<br>probability of getting x objects of type A and n- x objects of type B under the hypergeometric distribution is given by the following formula. In a lottery game, a bettor selects six numbers from 1 to 58 (without repetition),<br>and a winning six-number combination is later randomly selected. Find the probabilities of getting exactly two winning numbers with one ticket. (Hint: Use A = 6, B = 52, n = 6, and x= 2.)<br>udes<br>in 1g<br>A!<br>B!<br>(A + B)!<br>(A + B- n)!n!<br>P(x) =<br>(A – x)!x! (B - n +x)!(n – x)!<br>P(2) =<br>(Round to four decimal places as needed.)<br>CUTNAR<br>Car<br>

Extracted text: TIS G uestion P lesterol um 160mg Carbohydrate ary Fiber< sugars=""><9 aser="" question="" help="" if="" we="" sample="" from="" a="" small="" finite="" population="" without="" replacement,="" the="" binomial="" distribution="" should="" not="" be="" used="" because="" the="" events="" are="" not="" independent.="" if="" sampling="" is="" done="" without="" replacement="" and="" the="" outcomes="" belong="" to="" one="" of="" two="" types,="" we="" can="" use="" the="" hypergeometric="" distribution.="" if="" a="" population="" has="" a="" objects="" of="" one="" type,="" while="" the="" remaining="" b="" objects="" are="" of="" the="" other="" type,="" and="" if="" n="" objects="" are="" sampled="" without="" replacement,="" then="" the="" probability="" of="" getting="" x="" objects="" of="" type="" a="" and="" n-="" x="" objects="" of="" type="" b="" under="" the="" hypergeometric="" distribution="" is="" given="" by="" the="" following="" formula.="" in="" a="" lottery="" game,="" a="" bettor="" selects="" six="" numbers="" from="" 1="" to="" 58="" (without="" repetition),="" and="" a="" winning="" six-number="" combination="" is="" later="" randomly="" selected.="" find="" the="" probabilities="" of="" getting="" exactly="" two="" winning="" numbers="" with="" one="" ticket.="" (hint:="" use="" a="6," b="52," n="6," and="" x="2.)" udes="" in="" 1g="" a!="" b!="" (a="" +="" b)!="" (a="" +="" b-="" n)!n!="" p(x)="(A" –="" x)!x!="" (b="" -="" n="" +x)!(n="" –="" x)!="" p(2)="(Round" to="" four="" decimal="" places="" as="" needed.)="" cutnar="">

Jun 10, 2022
SOLUTION.PDF

Get Answer To This Question

Related Questions & Answers

More Questions »

Submit New Assignment

Copy and Paste Your Assignment Here