The figure below shows a triangle with vertices A and B on a circle and vertex C outside it. Side AC is tangent to the circle. Side BC is a secant intersecting the circle at point X.
What is the measure of angle ACB?
m∠angle = 1/2 |m - m| could be the formula! so i was thnking of multiplying 32 the angle by 2... and then subtract..but idkk.
Ahh I was gonna try to help you but I'm not that good at geometry. :( sorry
awhhh... :( thanks for trying..... hopefully someone else will try and help..
ask Fool For Math she's good at this stuff :)
*he he* @rebeccaskell94
okay! i am but i don't think she wants too... cuz i tried through chat..
what apoor lols
Is this solved yet?
@rebeccaskell94: How do you get the impression that I am a girl? :P
idk. I think someone told me that. are you a he?
I think you're onto something with the 32 * 2. That's going to be the measure of your arc XA. Then, lemme refresh my geometric theorems before continuing
what is \(153^\circ\) here?
okay whats 156 degrees in the diagram? Its a bit unclear.
then, if I'm not mistaken, I think that your angle C is going to be (156 - 64) /2 (that's pure instinct tho. Couldn't find the theorem to prove it yet)
156 seems to be the measure of the arc BA
the 156 is arc
Charron! i think your right..... that seems correct..! and 46 is one of my choices!
There is a wel known property:\[m\angle ACB = \frac 12 [m(arc \; AB) - m(arc( \;AX)) \]
and this is exactly what @m_charron2 used.
great! That's probably some sort of repressed memory that resurfaced...
so M32=1/2 {156-?) ??
You also need to know, the measure of an inscribed angle is half the measure of its intercepted arc.
so basically the answer is 46 right?? and yeah i remember that part but i didn't know we needed to 156-64... so yeah!
btw who should i give the medal too! you both helped a bunch!
Okay medal time :P and @rebeccaskell94: I am guy ;)
IDK who to give it 2... ill give it to you fool formath cuz you showed a formula! & can you guys help me with my next question??
Lol, thanks and I gave my medal to @m_charron2 he did solved it first. Lucky guess, memory surfacing are only modest conclusions :)
Okay dokey! :) thanksss uu
@Blahh23: Post it as a new thread.
I will. i don't think i need your help... if i come across another question i will deff let you know!! THANKS AGAIN!!! :))
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