Help!! Five radii of a circle are equally spaced. The measure of an arc intercepted by one of the central angles formed by adjacent radii is: Select one: a. 36° b. 72° c. 144° d. 180° Circle C of radius 3 shares one point in common with Circle X of radius 2, and Circle X is not inside Circle C. A tangent segment XY is drawn from X to Circle X. What is the length of the portion of XY which lies outside Circle X? Select one: a. 1 b. 2 c. 2.58 d. 3
I say C @Michele_Laino
ANd the 2nd one D
On the 2nd one i did pythagorean theorem and i got 3.61 but i just left it at 3?
first question: here you have to solve this equation: \(x \cdot 5=360\) what is \(x\)?
7
we have: \(360/5=72\) am I right?
right
ok! so, what is the right option?
B
correct!
For the 2nd one was Pythagorean Theorem the right thing to do?
I'm thinking...
okay
please can you do a drawing about the circles?
okay hold on
|dw:1447350248376:dw|
your problem says that circle X is not inside circle C
|dw:1447350417399:dw| this part i meant?
I don't think
Do you think Pythagorean Theorem would work ?
Use the Pythagorean theorem to find XY?
we need the right drawing
well it says that circle x isnt in circle c so are they next to each other?
yes! I think so, we have the subsequent cases: |dw:1447350742854:dw|
Oh okay i see it now
ok! first step: the length of \(XY\) is: \[XY = \sqrt {{5^2} - {3^2}} = \sqrt {25 - 9} = ...?\]
-4?
we have: \(25-9=16\) so: \(\sqrt16=4\)
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