¶ … oz; MD = 14.8 oz; Mo = 14.8 oz (sum 446.1/30 cases) Sum of squares = 8.783
SD = 0.55032 oz (Variance = .302862 oz)
SE of the mean = .55 (rounded off) / Square root of 30-1= .102132436 ( or .102)
95% CI = 14.87 +/- 1.96 (.102 [rounded off]) = 15.07 to 14.67 (1.96 *.102 = .19992 or .2 rounded off) .
Testing if the sample mean is significantly lower than 16 oz. We use a one sample T test because the population mean and variance are known (e.g., 16 oz with a variance of zero; Runyon, Coleman, & Pittenger, 2000).
M > 16 oz
H1: M < 16 oz
The current sample mean is less than the population mean of 16 oz
Alpha = .05 T. critical for 29 degrees of freedom is 1.699 (
Test:
One sample T test- because pop mean is 16 with no variance
Df = 29
So then T =
14.87 -- 16 = -1.13/.1 = -11.3
.55/Square root of 30
Formally stated: t (29) = -11.3, p < .05
Explanation:
The obtained critical (absolute value) is greater than the critical value. Therefore the null hypothesis is rejected and we assume that the sample mean...
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