c (B) a = 2b (C) a+60 = b+c "/> c (B) a = 2b (C) a+60 = b+c "/> c (B) a = 2b (C) a+60 = b+c "/> c (B) a = 2b (C) a+60 = b+c "/>
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Mathematics 16 Online
OpenStudy (anonymous):

PLEASE HELP!!!!! (drawing attached) "For the two intersecting lines in the drawing, which of the following must be true?" (A) a>c (B) a = 2b (C) a+60 = b+c Please explain why the answer to this questions is: "Only B and C are true." Thanks! =)

OpenStudy (anonymous):

|dw:1338591680453:dw|

OpenStudy (accessdenied):

Well, if we use the idea that a line will always create an angle of 180 degrees, we can see: a + 60 = 180, a + b = 180, b + c = 180, and c + 60 = 180

OpenStudy (anonymous):

Okay, I do get that, but why would a=2b ?

OpenStudy (accessdenied):

Well, let's solve for a: a + 60 = 180 subtract 60 from both sides: a = 120 Then, if we solve for b in a + b = 180, using a = 120: 120 + b = 180 b = 60 If we double b, it'll be the same as a: 2b = a

OpenStudy (anonymous):

OH, I see! Okay - that makes sense. Well - thank you so much for taking your time to explain it! I really do appreciate it! :)

OpenStudy (accessdenied):

You're welcome! I'm glad to help. :)

OpenStudy (anonymous):

Thanks - you're really good at it! :)

OpenStudy (accessdenied):

Hmm, thanks. :P Geometry is my favorite type of Math so far. :D

OpenStudy (anonymous):

Ha, ha - I know what you mean! I enjoy it the most (well . . I also enjoy Algebra1, as well), too. It's much more creative!

OpenStudy (accessdenied):

Yeah. Some of my favorite problems come from Geometry. :D Like one about a length of cable to attach a cylinder to a flatbed: truck |dw:1338593807626:dw| Having to find the length of the entire cable given only that radius. (This was a problem I encountered on OS :D)

OpenStudy (accessdenied):

Oh, and that the angle in the corner was 60 degrees. lol |dw:1338594186655:dw|

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