intersecting chord thereom?
Take a look at the attached theorem. It tells you how to get the measure of an angle formed by two intersecting chords.
m<XYZ = (1/2) * (m arc XZ + m arc VW) but ...
... we don't know the measures of arc XZ and VW. So, let's get the measure of angle XYV.
so the answer to that would be 108?
I don't know yet. m< XYV = (1/2) * (m arc VX + m arc ZW) m<XYV = (1/2)* (64 + 152) @inm17 --> What is the value of (1/2)* (64 + 152)?
>> so the answer to that would be 108? NO, that is not correct.
Just a second. I think I misread the problem.
False alarm. We are looking for angle XYZ. We cannot get it directly. So, we are first finding the measure of angle XYV which is (1/2)* (64 + 152) = 108. But, 108 is not the measure of angle XYZ. 108 is the measure of the supplement of angle XYZ.
@inm17 What is the supplement of an angle of measure 108?
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