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Mathematics 18 Online
OpenStudy (harleegant666):

Which of the following is not ALWAYS true about perpendicular line segments? Select one: a. One line is an angle bisector of the other b. They create two pairs of vertical angles c. One line is a perpendicular bisector of the other d. Their intersection point creates a right angle

iYuko (iyuko):

Do you know what perpendicular means?

iYuko (iyuko):

@harleegant666

OpenStudy (harleegant666):

Yes

iYuko (iyuko):

So which can you eliminate?

OpenStudy (mathstudent55):

This is a terribly worded problem. Did you copy it exactly as it was written?

OpenStudy (harleegant666):

mathstudent55 Yes does that bother you?

OpenStudy (harleegant666):

B defintly

OpenStudy (harleegant666):

B definetly iYuko

OpenStudy (mathstudent55):

It bothers me because the way it is written, I don't think there is an correct answer.

OpenStudy (harleegant666):

oh ok well i apologize mathstudent55

OpenStudy (harleegant666):

and there has to be mathstudent55

OpenStudy (mathstudent55):

Don't apologize. If you didn't write the problem, you are not responsible for its wording.

OpenStudy (harleegant666):

thank you mathstudent55

iYuko (iyuko):

@harleegant666 What math course is this?

OpenStudy (harleegant666):

It is geometry

iYuko (iyuko):

@mathstudent55 You may be more qualified, but keep in mind that she is in High School. She only knows what she has been taught.

OpenStudy (mathstudent55):

Maybe it is up to how you interpret "not ALWAYS true." I thought by "not always true" it means sometimes true, and sometimes not true. Now I see that not always true can also be interpreted as never true.

OpenStudy (harleegant666):

yes its never true

iYuko (iyuko):

\(\color{#0cbb34}{\text{Originally Posted by}}\) @iYuko @mathstudent55 You may be more qualified, but keep in mind that she is in High School. She only knows what she has been taught. \(\color{#0cbb34}{\text{End of Quote}}\) Respectively

OpenStudy (mathstudent55):

@iYuko Good point. Thanks. Nonetheless, math has precise wording. Some of the wording here is very iffy.

OpenStudy (harleegant666):

yeah i get that but i still need an answer im confused because i see what u see too but its just confusing so i needed an answer and this is my first time using this site so...

OpenStudy (harleegant666):

are yall there?

OpenStudy (mathstudent55):

Ok. The task at hand is to help you. You are correct in dismissing choice B. Choice B is always true.

OpenStudy (mathstudent55):

What about d?

OpenStudy (mathstudent55):

Is D always true, sometimes true, never true?

OpenStudy (harleegant666):

always true

OpenStudy (harleegant666):

always true mathstudent55

OpenStudy (harleegant666):

its a

OpenStudy (mathstudent55):

You are correct with D. You can eliminate D. In A, it states one line is an angle bisector of the other. That means a line is an angle bisector of another line. That makes no sense. An angle bisector must bisect an angle. There is no such concept of a bisector of a line, and even less of an angle bisector of a line. That makes A always false.

OpenStudy (mathstudent55):

That leaves C. A line can bisect a line segment, but it cannot bisect a line. There is no concept of bisecting a line since a line has infinite length. If choice C means in this case, one line segment bisects the other line segment, then this is the correct choice. When two line segments are perpendicular, they may bisect each other or not, and one may bisect the other or not. That makes it not always true. Perhaps this is the correct choice, but due to the poor wording, it is hard to tell. Did you forget the word "segment" in choice C by any chance?

OpenStudy (terryhall1999):

Their intersection point creates a right angle

OpenStudy (mathstudent55):

An intersection point does not create an angle. An angle is the set of points contained in two rays that have a common endpoint. Even if you accept the wording that the intersection point of two perpendicular segments creates a right angle, then that happens always, not just sometimes. Remember that this problem is looking for something that is not always true.

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