Pregunta
The test statistic of
is obtained when testing the claim that
. This is a right tailed tost Using a 0.01 significanco level, completo parts (a) and (b), Click here to view the standard normal distribution table for nogativo z. scoros. Click horo to view the standard normal distribution tablo for positivoz z. Scoros.
a. Find the critical valuo(s).
Select the correct choice below and fill in the answor box(0s) within your choice.
(Round to two docimal places as noedod.)
A. There is one critical value; the critical value is
B. There are two eritical valuos; the lowor critical value is
and the uppor critical valuo is
1
a. Find the critical valuo(s).
(Round to two docimal places as noedod.)
A. There is one critical value; the critical value is
B. There are two eritical valuos; the lowor critical value is
Ask by Hills Powell. in the United States
Mar 21,2025
Solución de inteligencia artificial de Upstudy
Respuesta verificada por el tutor
Responder
There is one critical value; the critical value is 2.33.
Solución
-
Since this is a right‐tailed test with significance level
, the rejection region is located in the right tail of the standard normal distribution. -
The critical value is determined by finding the
-score such that the area to its right is . Equivalently, we look up the -score corresponding to a cumulative probability of . -
From the standard normal distribution table, the
-score corresponding to a cumulative probability of is approximately . -
Therefore, there is one critical value and it is:
Thus, the correct choice is:
A. There is one critical value; the critical value is
.
Respondido por UpStudy AI y revisado por un tutor profesional
Como
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The Deep Dive
To find the critical value for a right-tailed test at a significance level of
, we need to determine the z-value that corresponds to
on the standard normal distribution.
Since
, we should look for the z-value that has a cumulative probability of 0.99. Referring to the standard normal distribution table for positive z-scores, we find that the critical value is approximately
.
So, the correct choice is:
A. There is one critical value; the critical value is .
A. There is one critical value; the critical value is

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