a)P(all three are thicker then the target)=P(selecting all three from 30 thicker washers)
=30C3/50C3 =(30/50)*(29/49)*(28/48)=0.2071
b)
P(third is thicker given first 2 are thicker)=28/48=7/12=0.5833 (as there remains 28 thicker washer out of 48 remaining if first two are thicker)
c)P(third is thicker) =30/50 =3/5 =0.6 (as no prior information is available and there are 30 thicker washer out of total 50 washers)
2-189. A lot of 50 spacing washers contains 30 washers that are thicker than the target...
) 2-189. A lot of 50 spacing washers contains 30 washers that are thicker than the target dimension. Suppose that 3 washers are (a) What is the probability that all 3 washers are thicker than (b) What is the probability that the third washer selected is selected at random, without replacement, from the lot. the target? thicker than the target if the first 2 washers selected are thinner than the target? (e) What is the probability that the third washer...
17. A lot of 50 spacing washers contains 30 washers that are thicker than the target dimension. Suppose that three washers are selected at random, without replacement, from the lot. (a) What is the probability that all three washers are thicker than the target? (b) What is the probability that the third washer selected is thicker than the target if the first two washers selected are thinner than the target? (c) What is the probability that the third washer selected...
A lot of 50 spacing washers contains 30 washers that are thicker than the target dimension. Washers are selected from the lot at random without replacement. (a) What is the minimum number of washers that need to be selected so that the probability that all the washers are thinner than the target is less than 0.10? (b) What is the minimum number of washers that need to be selected so that the probability that 1 or more washers are thicker...
A ot· se spac g wash (e-g. 98.7654). s cortan s 10 wash en that are thicker than the target dr ension suppose that three washers are selected at random, without replace et tomthe lot. Round your answers to four aci ai plec (b) What is the probability that the third washer selected is thicker than the target if the first two selected are, thinner than the target?
5) A bin contains 62 bolts, 28 have metric thread while the remainder have English thread. Suppose that 3 washers are selected without replacement from the lot. A) What is the probability that all 3 bolts have metric thread? B) What is the probability that the third bolt selected has English thread if the first and second bolts selected have metric threads? C) What is the probability that the second bolt selected has English thread if the first and
Paragraph 2-114. A lot of 100 semiconductor chips contains 10 that are defective. (a) Two are selected, at random, without replacement, from the lot. Determine the probability that the second chip selected is defective (b) Three are selêcted, at random, without replacement, from the lot. Determine the probability that all are defective.
A lot of 99 semiconductor chips contains 19 that are defective. (a) Two are selected, one at a time and without replacement from the lot. Determine the probability that the second one is defective. (b) Three are selected, one at a time and without replacement. Find the probability that the first one is defective and the third one is not defective.
A lot of 99 semiconductor chips contains 19 that are defective. (a) Two are selected, one at a time and without replacement from the lot. Determine the probability that the second one is defective. (b) Three are selected, one at a time and without replacement. Find the probability that the first one is defective and the third one is not defective.
7) A lot of 100 semiconductor chips contains 20 that are defective. Two chips are selected at random, without replacement, from the lot. (a) What is the probability that the first one selected is defective? (b) What is the probability that the second one selected is defective given that the first one was defective? (c) What is the probability that both are defective?
A lot of 100 computer chips contains 20 that are defective. Two chips are selected at random, without replacement, from the lot. a. What is the probability that the first one is defective? b. What is the probability that the second one selected is defective given that the first one was defective? c. What is the probability that both are defective? d. Implement a MATLAB simulator to verify your answers.