Question

Use the ALEKS calculator to solve the following problems. (a) Consider a $t$ distribution with 10 degrees of freedom. Compute $P(t \ge -1.86)$. Round your answer to at least three decimal places. $P(t \ge -1.86) = \boxed{}$ (b) Consider a $t$ distribution with 9 degrees of freedom. Find the value of $c$ such that $P(-c < t < c) = 0.99$. Round your answer to at least three decimal places. $c = \boxed{}$

Name: use the aleks calculator to solve the following problems a consider a t distribution with 10 degrees of freedom compute pt ge 186 round your answer to at least three decimal places pt ge 186 04847
Uploaded: 2023-08-31T09:07:50-08:00
Duration: 3 min 7 s
Channel: Sri K
Description: use the aleks calculator to solve the following problems a consider a t distribution with 10 degrees of freedom compute pt ge 186 round your answer to at least three decimal places pt ge 186 04847

          Use the ALEKS calculator to solve the following problems.
(a) Consider a $t$ distribution with 10 degrees of freedom. Compute $P(t \ge -1.86)$. Round your answer to at least three decimal places.
$P(t \ge -1.86) = \boxed{}$
(b) Consider a $t$ distribution with 9 degrees of freedom. Find the value of $c$ such that $P(-c < t < c) = 0.99$. Round your answer to at least three decimal places.
$c = \boxed{}$

use the aleks calculator to solve the following problems a consider a t distribution with 10 degrees of freedom compute pt ge 186 round your answer to at least three decimal places pt ge 186 04847

Added by Todd T.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

Instant Answer

Solved by Expert Sri K

08/31/2023

Step 1

We want to find $P(t \ge -1.86)$. Using a t-table or calculator, we find the probability. Since the t-distribution is symmetric around 0, $P(t \ge -1.86) = P(t \le 1.86) + P(t=1.86)$. Since $P(t=1.86) = 0$, we have $P(t \ge -1.86) = P(t \le 1.86)$. Using a Show more…

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Use the ALEKS calculator to solve the following problems. (a) Consider a $t$ distribution with 10 degrees of freedom. Compute $P(t \ge -1.86)$. Round your answer to at least three decimal places. $P(t \ge -1.86) = \boxed{}$ (b) Consider a $t$ distribution with 9 degrees of freedom. Find the value of $c$ such that $P(-c < t < c) = 0.99$. Round your answer to at least three decimal places. $c = \boxed{}$