Consider the t distribution, in other words, consult the t table to answer the following questions.
At 21 degrees of freedom, what proportion of the area under the curve lies to the left of t = -2.518?
80% 1.036 10% -1.036 94.5% 2.080 99% 6% 5.5% 5% 95% 20% 1% 90% -2.080
At 21 degrees of freedom, what proportion of the area under the curve lies to the right to t = 1.323?
80% 1.036 10% -1.036 94.5% 2.080 99% 6% 5.5% 5% 95% 20% 1% 90% -2.080
At 21 degrees of freedom, what proportion of the area lies between t = -1.721 and t = 2.831?
80% 1.036 10% -1.036 94.5% 2.080 99% 6% 5.5% 5% 95% 20% 1% 90% -2.080
At 21 degrees of freedom, what value of t cuts off the lower 2.5% of the distribution?
80% 1.036 10% -1.036 94.5% 2.080 99% 6% 5.5% 5% 95% 20% 1% 90% -2.080
At 5 degrees of freedom, what proportion of the area under the curve lies to the right of t =2.015?
80% 1.036 10% -1.036 94.5% 2.080 99% 6% 5.5% 5% 95% 20% 1% 90% -2.080
At 80 degrees of freedom, what proportion of the area lies to the right of t = -0.846?
80% 1.036 10% -1.036 94.5% 2.080 99% 6% 5.5% 5% 95% 20% 1% 90% -2.080
At infinite degrees of freedom, what value cuts off the upper 15% of the distribution?
80% 1.036 10% -1.036 94.5% 2.080 99% 6% 5.5% 5% 95% 20% 1% 90% -2.080
From the t-tables we get the answers as
At 21 degrees of freedom, what proportion of the area under the curve lies to the left of t = -2.518?
1%
At 21 degrees of freedom, what proportion of the area under the curve lies to the right to t = 1.323?
10%
At 21 degrees of freedom, what proportion of the area lies between t = -1.721 and t = 2.831?
94.5%
At 21 degrees of freedom, what value of t cuts off the lower 2.5% of the distribution?
-2.080
At 5 degrees of freedom, what proportion of the area under the curve lies to the right of t =2.015?
5%
At 80 degrees of freedom, what proportion of the area lies to the right of t = -0.846?
80%
At infinite degrees of freedom, what value cuts off the upper 15% of the distribution?
1.036 (for infinite degrees of freedom we refer the standard normal table)
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