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Mathematics 20 Online
OpenStudy (lime):

Angles LSM and OSN are vertical angles. True or false?

OpenStudy (lime):

OpenStudy (geometry_hater):

Do they look vertically opposite to you?

OpenStudy (lime):

Yes, so that's probably false. Maybe the angles are a linear pair?

OpenStudy (anonymous):

Look up the definition of vertical angles. http://www.mathsisfun.com/geometry/vertical-angles.html

OpenStudy (lime):

\[\angle LSM = 145 + 35\]

OpenStudy (lime):

Degrees, that is. \[\angle OSN = 90\]

OpenStudy (anonymous):

there is no way to know the actual degrees in this diagram with no given angle information. However, we can state if the angles are vertical or not.

OpenStudy (lime):

So, the angles are a linear pair? Both supplementary and adjacent.

OpenStudy (lime):

I'm using a protractor.

OpenStudy (anonymous):

LSM and OSN are vertical angles, they are equal.

OpenStudy (lime):

But vertical angles are congruent. Horizontally, LSO and MNS are congruent, but not vertically.

OpenStudy (anonymous):

The vertical is just a term, it doesn't actually mean it has to be vertical it simply means/...|dw:1347485797597:dw|

OpenStudy (anonymous):

angle a = angle b & angle d = angle c

OpenStudy (lime):

It's still odd how each angle equals 180 and 90 degrees. Why wouldn't they be a linear pair? If I center the protractor on S, then each angle can be identified as 145 + 35 and 90 degrees.

OpenStudy (anonymous):

the adjacent angles are supplemental so i understand where you are getting the 180 but am unsure of where your 90 degrees is coming from...

OpenStudy (lime):

|dw:1347486382654:dw|

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