Aces High Bulletin Board
General Forums => The O' Club => Topic started by: Yeager on June 10, 2007, 09:13:01 PM
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We are observing a Isosceles Triangle with a Vertex Angle of "B" that is half of the base angle "A".
What are "A" and "B" exactly?
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WTF?
Sounds unsolveable to me
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Easy. A=X. B=.5X. Any 3 corners of any triangle sum up to 180. So:
180 = X + X + .5x
180 = 2.5x
X = 72 = A
.5X = 36 = B
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Answered above.
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Easy. A=X. B=.5X. Any 3 corners of any triangle sum up to 180. So:
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This makes sense....
180 = X + X + .5x
====
So does this....
180 = 2.5x
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Is the period a multiplication symbol? I'm beginning to feel lost right about here.
X = 72 = A
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Where does the 72 come from? Its 180 divided in half after 36 is removed?
.5X = 36 = B
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How does .5X = 36?
I appreciate this, thank you.
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Originally posted by Yeager
Easy. A=X. B=.5X. Any 3 corners of any triangle sum up to 180. So:
====
This makes sense....
180 = X + X + .5x
====
So does this....
180 = 2.5x
====
Is the period a multiplication symbol? I'm beginning to feel lost right about here.
X = 72 = A
====
Where does the 72 come from? Its 180 divided in half after 36 is removed?
.5X = 36 = B
====
How does .5X = 36?
I appreciate this, thank you.
The dot isn't a period, its a decimal. .5 means 1/2. 2.5 means 2 1/2. Where 180 = 2.5x divide both sides of the equation by 2.5 and the result is 72 = x. So your triangle has base angles of 72 degrees each, 1/2 of 72 is 36 that's the third angle.
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Damn, that makes sense! Thanks guys.
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I knew graduating 7th grade would come in handy some day :D
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Originally posted by Yeager
We are observing a Isosceles Triangle with a Vertex Angle of "B" that is half of the base angle "A".
What are "A" and "B" exactly?
Its a trick question, "A" and "B" are letters!
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(http://www.grouchyoldcripple.com/archives/Find%20X.JPG)
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Something to do with a Squaw and a hippopotumus
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Make the bad man GO AWAY!!!
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Meatwad, that one is too easy.
Even blondes up here know about the 3,4,5 rule.
(Old carpenters cheat, if one side is 3', one side is 4' the last side will be 5'
Use it all the time to square corners, etc)