Solve for M (image below) A. (PO) / N B. (ON) / P C. (PN) / O D. N / (OP) E. none of these
@sweetburger
@DanJS
i'm leaning towards A
When two chords intersect each other inside a circle, the products of their segments are equal.
I had to look it up, i forgot about that one
yes, that's what i thought, and since MN is equal to PO wouldn't it be PO / n ?
so P*N = M*O
are you sure MN = PO, did it say that?
oh you meant multiply. .lol not the line segments right?
no, that's what i was assuming, because of the angle. but that's right, the intersected lines are what is equal.
you're right, lol i'm not sure what i was thinking :p
The segment M times the Segment O = Segment N times Segment P
M x O = N x P
so M = (N x P)/O
(PN)/O
OHHHH i got it. that makes more sense then what i was doing.
here is where i went to remind me of the theorem 'intersecting chord theorem' http://www.mathopenref.com/chordsintersecting.html
i have one other one i need help with. which is to FInd C. A. 9.27 B. -3.75 C. 8 D. 3.75 E. none of these
k
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recall , the same side corresponding angles are equal, so you can say this
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because those 2 lines are parallel
Then , the angle inside the triangle , completes the 180 degrees, 180 - 112 = 68
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The Sin of 68 is opposite C over hypotenuse 10 Sin(68) = C / 10 10 * Sin(68) = C
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