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**Title: Utilizing Critical Values of t in Statistical Analysis**

Let \( t_0 \) be a specific value of t. Use the table of critical values of t below to find \( t_0 \)-values such that the following statements are true.

a. \( P(-t_0 < t < t_0) = 0.95 \), where df = 13

b. \( P(t \leq t_0) = 0.01 \), where df = 19

c. \( P(t \leq -t_0 \text{ or } t \geq t_0) = 0.10 \), where df = 9

d. \( P(t \leq -t_0 \text{ or } t \geq t_0) = 0.01 \), where df = 6

*Note: Click the icon to view the table of critical values of t.*

---

In this diagram, there are no graphs or visual data representations, but it provides scenarios to find critical t-values using given probabilities and degrees of freedom (df). The icon suggests accessing a supplementary table to find these critical values.
Transcribed Image Text:**Title: Utilizing Critical Values of t in Statistical Analysis** Let \( t_0 \) be a specific value of t. Use the table of critical values of t below to find \( t_0 \)-values such that the following statements are true. a. \( P(-t_0 < t < t_0) = 0.95 \), where df = 13 b. \( P(t \leq t_0) = 0.01 \), where df = 19 c. \( P(t \leq -t_0 \text{ or } t \geq t_0) = 0.10 \), where df = 9 d. \( P(t \leq -t_0 \text{ or } t \geq t_0) = 0.01 \), where df = 6 *Note: Click the icon to view the table of critical values of t.* --- In this diagram, there are no graphs or visual data representations, but it provides scenarios to find critical t-values using given probabilities and degrees of freedom (df). The icon suggests accessing a supplementary table to find these critical values.
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