Find the area to the left of critical value t= 2.500 when sample size is 24. Tell whether the statement is TRUE or FALSE. I. I. 1. A t-distribution is composed of bell-shaped curves. Each curve...

Answer only the II, III, IVFind the area to the left of critical value t= 2.500 when sample size is 24.<br>Tell whether the statement is TRUE or FALSE.<br>I.<br>I.<br>1. A t-distribution is composed of bell-shaped curves. Each curve represents a degree<br>of freedom.<br>2. The t-distribution is not symmetric to its mean. It means that the distribution at the<br>left of the mean is not the same as the distribution at the right of the mean.<br>3. The variance of the distribution is greater than one unit.<br>4. As the sample size decreases, the t-distribution approaches the standard normal<br>distribution.<br>5. The total area under any of the curves is equal to 1.<br>II.<br>Find the critical values in two-tails using the t-table.<br>1. Confidence level = 90%, n = 25<br>2. Confidence level = 98%, n = 8<br>3. Confidence level = 95%, n = 10<br>4. Confidence level = 90%, n = 18<br>5. Confidence level = 99%, n = 30<br>%3D<br>%3D<br>%3D<br>Find the area under the curve t-distribution in one tail.<br>1. df = 7, t = 1.895<br>2. df = 12, t = -3.055<br>3. df = 24, t = 2.492<br>4. df = 19, t= -2.093<br>5. df = 14, t= 2.624<br>IV.<br>

Extracted text: Find the area to the left of critical value t= 2.500 when sample size is 24. Tell whether the statement is TRUE or FALSE. I. I. 1. A t-distribution is composed of bell-shaped curves. Each curve represents a degree of freedom. 2. The t-distribution is not symmetric to its mean. It means that the distribution at the left of the mean is not the same as the distribution at the right of the mean. 3. The variance of the distribution is greater than one unit. 4. As the sample size decreases, the t-distribution approaches the standard normal distribution. 5. The total area under any of the curves is equal to 1. II. Find the critical values in two-tails using the t-table. 1. Confidence level = 90%, n = 25 2. Confidence level = 98%, n = 8 3. Confidence level = 95%, n = 10 4. Confidence level = 90%, n = 18 5. Confidence level = 99%, n = 30 %3D %3D %3D Find the area under the curve t-distribution in one tail. 1. df = 7, t = 1.895 2. df = 12, t = -3.055 3. df = 24, t = 2.492 4. df = 19, t= -2.093 5. df = 14, t= 2.624 IV.

Jun 10, 2022
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