Given are six measurements (in °C) of the melting point of a copper sample: 1084.55 1084.89 1085.02 1084.79 1084.69 1084.86 To access the complete data set, click the link for your preferred software format: Excel Minitab JMP SPSS TI R Mac-TXT PC-TXT CSV CrunchIt! The copper sample is supposed to have melting point of 1084.80°C. Do the measurements give good evidence that the melting point is not 1084.80? The six measurements are an SRS from the population of all results we would get if we kept measuring the melting point of this copper forever. This population has a Normal distribution with mean equal to the true melting point of the copper sample and standard deviation 0.25. Use this information to carry out a test of significance, following the four-step process. SOLVE: The problem states that we have an SRS from a Normal distribution. Find the standard deviation of x. (Enter your answer rounded to four decimal places.) standard deviation From the data, x = 1084.80. Use this value to find the test statistic z. (Enter your answer rounded to one decimal place.) Using the software of your choice or Table A, find the P-value. (Enter your answer rounded to two decimal places.) P-value =

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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Given are six measurements (in °C) of the melting point of a copper sample:
1084.55
1084.89
1085.02
1084.79
1084.69
1084.86
To access the complete data set, click the link for your preferred software format:
Excel Minitab JMP SPSS TI R Mac-TXT PC-TXT CSV CrunchIt!
The copper sample is supposed to have melting point of 1084.80°C. Do the measurements give good evidence that the
melting point is not 1084.80?
The six measurements are an SRS from the population of all results we would get if we kept measuring the melting point of
this copper forever. This population has a Normal distribution with mean equal to the true melting point of the copper
sample and standard deviation 0.25. Use this information to carry out a test of significance, following the four-step process.
Transcribed Image Text:Given are six measurements (in °C) of the melting point of a copper sample: 1084.55 1084.89 1085.02 1084.79 1084.69 1084.86 To access the complete data set, click the link for your preferred software format: Excel Minitab JMP SPSS TI R Mac-TXT PC-TXT CSV CrunchIt! The copper sample is supposed to have melting point of 1084.80°C. Do the measurements give good evidence that the melting point is not 1084.80? The six measurements are an SRS from the population of all results we would get if we kept measuring the melting point of this copper forever. This population has a Normal distribution with mean equal to the true melting point of the copper sample and standard deviation 0.25. Use this information to carry out a test of significance, following the four-step process.
SOLVE: The problem states that we have an SRS from a Normal distribution. Find the standard deviation of x. (Enter your
answer rounded to four decimal places.)
standard deviation
From the data, x = 1084.80. Use this value to find the test statistic z. (Enter your answer rounded to one decimal place.)
Using the software of your choice or Table A, find the P-value. (Enter your answer rounded to two decimal places.)
P-value =
Transcribed Image Text:SOLVE: The problem states that we have an SRS from a Normal distribution. Find the standard deviation of x. (Enter your answer rounded to four decimal places.) standard deviation From the data, x = 1084.80. Use this value to find the test statistic z. (Enter your answer rounded to one decimal place.) Using the software of your choice or Table A, find the P-value. (Enter your answer rounded to two decimal places.) P-value =
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