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specifications for a part for a DVD player should weigh between 25.3 and 26.3 Specifications for...
Specifications for a part for a DVD player state that the part should weigh between 25.5 and 26.5 ounces. The process that produces the parts has a mean of 26.0 ounces and a standard deviation of .22 ounce. The distribution of output is normal. Use Table-A. a.What percentage of parts will not meet the weight specs? (Round your "z" value and final answer to 2 decimal places. Omit the "%" sign in your response.) Percentage of parts 2.32 % (this...
Specifications for a part for a DVD player state that the part should weigh between 24.5 and 25.5 ounces. The process that produces the parts has a mean of 25.0 ounces and a standard deviation of 25 ounce. The distribution of output is normal. Use Table A a.What percentage of parts will not meet the weight specs? (Round your "z" value and final answer to 2 decimal places. Omit the *%" sign in your response.) Percentage of parts b. Within...
Specifications for a part for a DVD player state that the part should weigh between 24 and 25 ounces. The process that produces the parts yields a mean of 24.5 ounces and a standard deviation of .2 ounce. The distribution of output is normal. A.What percentage of parts will not meet the weight specs? B.Within what values will 95.44 percent of sample means of this process fall, if samples of n = 16 are taken and the process is in...
Specifications for a part for a 3-D printer state that the part should weigh between 24.5 and 25.5 ounces. The process that produces the parts has a mean of 25.0 ounces and a standard deviation of .25 ounce. The distribution of output is normal. Use Table-A. a.What percentage of parts will not meet the weight specs? (Round your "z" value and final answer to 2 decimal places.) b.Within what values will 99.74 percent of the sample means of this process...
Specifications for a critical part for a DVD player state that the part should weigh between 22 and 26 ounces. The process that produces the parts yields a mean of 24.5 ounces and a standard deviation of 0.85 ounce. The distribution of the weights of the part is normal. a) What percentage of parts will meet the weight specifications? b) If each production month 1,000,000 units of this part are produced at a cost of $50.00 per unit, what is...
QC Problem 1 Specifications for a critical part for a DVD player state that the part should weigh between 22 and 26 ounces. The process that produces the parts yields a mean of 24.5 ounces and a standard deviation of 0.85 ounce. The distribution of the weights of the part is normal. Hint: this is an application of the normal distribution. A similar problem appeared in the reliability chapter assignment. a) What percentage of parts will meet the weight specifications?...
Design specification for a motor housing states that it should weigh between 20 and 22 kgs. The process that produces the housing yields a mean of 20.3 kg and a standard deviation of 0.6 kg. The distribution of output is Normal. a. What percentage of housings will not meet the design specification? (Round your answer to 2 decimal places. Omit the "%" sign in your response.) what is the lower control limit that 95.44 percent of sample means of this...
A is correct. Need help with B. I get the wrong answer when I follow the solution manual and all previous answers to this problem are incorrect. Problem 10-1 Specifications for a part for a DVD player state that the part should weigh between 25.5 and 26.5 ounces. The process that produces the parts has a mean of 26.0 ounces and a standard deviation of .22 ounce. The distribution of output is normal. Use Table-A. a. What percentage of parts...
The pucks used by the National Hockey League for ice hockey must weigh between 5.5 and 6.0 ounces. Suppose the weights of pucks produced at a factory are normally distributed with a mean of 5.72 ounces and a standard deviation of 0.11 ounces. What percentage of the pucks produced at this factory cannot be used by the National Hockey League? Round your answer to two decimal places. The percentage of pucks that cannot be used is
The pucks used by the National Hockey League for ice hockey must weigh between 5.5 and 6.0 ounces. Suppose the weights of pucks produced at a factory are normally distributed with a mean of 5.89 ounces and a standard deviation of 0.14 ounces. What percentage of the pucks produced at this factory cannot be used by the National Hockey League? Round your answer to two decimal places. The percentage of pucks that cannot be used is