Answer:
The rejection region is the one defined by z<-2.326.
Step-by-step explanation:
We have to calculate the critical value for a test of hypothesis on the proportion of students of this college who live off campus and drive to class.
The sample is large enough, so we can use the z-statistic.
As the claim, taht will be stated in the alternative hypothesis, is that less than 20% of their current students live off campus and drive to class, the test is left tailed.
Alternative hypothesis:
Then, for a significance level of 0.01, 99% of the data has to be over (or 1% below) this critical z-value.
In the standard normal distribution this z-value is z=-2.326.
The critical value that divide the regions is z=-2.326. The rejection region is the one defined by z<-2.326.
For this case we have to by definition, if two lines are perpendicular then the product of its slopes is -1.
That is to say:
We have the following equation:
So:
Thus:
Thus, a line perpendicular to the given line must have slope
Option A:
It is not perpendicular!
Option B:
If it is perpendicular!
Option C:
It is not perpendicular!
Option D:
It is not perpendicular!
The correct option is option B
ANswer:
Option B