Lines CD and DE are tangent to circle A as shown below: If arc CE is 110°, what is the measure of ∠CDE? 55° 70° 100° 125°
@agent0smith
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@amistre64
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@JuanitaM
Since the arc is 110 degrees - the bigger arc is 250 so to find the <CDE take 1/2 of bigger arc
how would i do that? @JuanitaM
if the bigger arc is 250 - what is 1/2 of that?
125
yes
oh okayy thank you so much i get it now! lol
you are welcome
i dont get 125
there are a few ways to appraoch it; one is an average of arcs, the other is by making a kite. |dw:1403891629830:dw| the angles of the kite have to add up to 360 x + 180 + 110 = 360 is one route -------------------------------- the average of angles is essentially:\[\frac{(360-110)-110}{2}=\frac{180-110}{2}\]
lol, that last /2 was a brainurism
180-110 ... which is not going to be 125
70?
i see juanita was thinking of a different property that corresponds to angles inside of a circle
70 is the correct answer yes
oh okayy thanks
this is correct for a differnt problem, not this one :) |dw:1403891871814:dw|
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