he road octane numbers of two different formulations of gasoline are being studied. A random sample of size n, =15 is taken for formulation 1; hile, for formulation 2, the random sample size is na =20- The variance of the octane number for formulation 1 is it is o,2 = 1.2: The mean octane numbers observed are x, = 89.6 and x, = 92.5. Assume normality. What is the upper limit of a 95% two- ded confidence interval on the difference in mean octane number 0,2 = 1.5, and for formulation
he road octane numbers of two different formulations of gasoline are being studied. A random sample of size n, =15 is taken for formulation 1; hile, for formulation 2, the random sample size is na =20- The variance of the octane number for formulation 1 is it is o,2 = 1.2: The mean octane numbers observed are x, = 89.6 and x, = 92.5. Assume normality. What is the upper limit of a 95% two- ded confidence interval on the difference in mean octane number 0,2 = 1.5, and for formulation
MATLAB: An Introduction with Applications
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![The road octane numbers of two different formulations of gasoline are being studied. A random sample of size n, = 15 is taken for formulation 1;
while, for formulation 2, the random sample size is na = 20. The variance of the octane number for formulation 1 is a, 2 =1 5, and for formulation
2, it is a,2 =1 2. The mean octane numbers observed are x, = 89.6 and x, = 92.5. Assume normality. What is the upper limit of a 95% two-
sided confidence interval on the difference in mean octane number (u, - H)?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0702776f-3d03-4a26-8e9e-2999c1e005bd%2F9ff94d0c-9fe7-42a2-9caf-384500f2cb02%2Fu9i1jrb_processed.png&w=3840&q=75)
Transcribed Image Text:The road octane numbers of two different formulations of gasoline are being studied. A random sample of size n, = 15 is taken for formulation 1;
while, for formulation 2, the random sample size is na = 20. The variance of the octane number for formulation 1 is a, 2 =1 5, and for formulation
2, it is a,2 =1 2. The mean octane numbers observed are x, = 89.6 and x, = 92.5. Assume normality. What is the upper limit of a 95% two-
sided confidence interval on the difference in mean octane number (u, - H)?
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