An automatic spot-welding machine is used in an assembly plant. It is known that 5 percent of the welds made by the machine are defective. If 10 welds made by the machine are in spected at random, what is the probability of finding (a) no defective welds, (b) exactly one defective weld, (c) at least one defective weld, and (d) no more than one defective weld?
An automatic spot-welding machine is used in an assembly plant. It is known that 5 percent...
64. A batch of 50 different automatic typewriters contains exactly 10 defective machines. What is the probability of finding (a) At least one defective machine in a random group of five machines? (b) At least two defective machines in a random group of 10 machines? 4 Chapter 5 General Counting Methods for Arrangements and Selections (c) The first defective machine to be the kth machine taken apart for inspection in a random sequence of machines? (d) The last defective machine...
Standard specifications for the shop-welding of certain structural assemblies indicate that welds with internal flaws greater than a critical volume cannot be permitted in order to guarantee adequate strength. An expensive x-ray inspection system is presently being used to inspect all welds. The test is considered to be absolutely accurate, and history shows that 15 percent of all welds are found flawed and therefore need to be re-welded The fabricator is considering introducing a new, less-expensive, but not perfectly reliable...
Judging from recent experience, 5 percent of the computer keyboards produced by an automatic, high-speed machine are defective. If six keyboards are randomly selected, what is the probability that none of the keyboards are defective? 0.001 0.167 0.735 0.500
Five percent (0.05) of the parts produced by a machine are defective. Twenty(20) parts are selected at random for study. A. what is the probability that more than 4 parts are defective? B. what is the probability that exactly 3 parts are defective? C. what is the expected number of defective parts in the sample? D. What is the variance and standard deviation of defective parts in the sample?
Example: Suppose the machine is watched for three hours. What is the probability that it will make no more than 12 defective items? (Recall that the machine makes on average 5 defective items per hour) b) What is the probability that at least 6 defective items will be made? c) What is the probability that exactly 13 defective items will be made?
1. An automatic testing machine is used to test whether electronic compo- nents produced are either 'good' or 'defective'. There is a 0.15 probability that the testing machine will misclassify the component. This is consid- ered to be too high. Your boss wants the misclassifications to occur less than 1 percent of the time. Develop a classification scheme that will meet your boss's needs and give the probability of misclassifying using your scheme. gettins rg
Problem 1: See Dataset HIFA19Q1 .mtx In a packing plant, a machine packs cartons with jars. It is supposed that a new machine will pack faster on the average than the machine currently used. To investigate this issue, the times it takes each machine to pack forty cartons, twenty each, are recorded. Conduct different types of descriptive analysis of the data of this experiment as outlines in the questions below: 1. Use a suitable graphical method to compare the packing...
Problem 6: On a very hot summer day, 5 percent of the production employees at Midland Stalies Steel are abit from work. The production employees are to be selected at random for a special in-depth study on absenteeism a) What is the probability of selecting 10 production none of them are absent? employees at random on a hot summer day and finding tha What is the probability of selecting 10 production employees at random on a hot summer day and...
A noodle machine in Spumoni’s spaghetti factory makes about 5 percent defective noodles even when properly adjusted. The noodles are then packed in crates containing 1900 noodles each. A crate is examined and found to contain 115 defective noodles. What is the approximate probability of finding at least this many defective noodles if the machine is properly adjusted?
The time between arrivals of customers at an automatic teller machine is an exponential random variable with a mean of 5 minutes. A) What is the probability that more than three customers arrive in 10 minutes? B) What is the probability that the time until the 6th customer arrives is less than 5 minutes?