Given: AC and AE are common external tangents of G and D. FE=26 and GF=5 and AG=13. What is the measure of AC?
sry i still didn't solve the previous set of problem, will attempt this as soon as i finish that one
@amistre64 , if you have time, help him out.
:/ ok thanx!
Okay, I think I can solve this.
So, to figure out AC, you need AB and BC
Observe that AGB is a right triangle. We'll use that fact to find AB. AB^2 = AG^2+BG^2 BG = radius of the smaller circle = GF = 5 AB^2 = 13^2 + 5^2 AB^2 = 169+25= 194 AB = sqrt(194) = 13.9
woah wait, that's wrong.. it's not a right triangle, we can't assume that just yet.. hold on..
ok
I have school tomorrow..do you know the answer?
I'm still thinking about this one. I know you have school tomorrow, so do I. Just come back in the morning before you leave. If I can solve it, i will post the solution here.
but I have more questions :(
then post them on the side, what are you waiting for.
can you just post it now? i can wait a little longer
listen lol, if i could easily solve this, i would've posted it immediately. This involves material that i learnt years ago. it's hard to keep that all in mind. im still trying to solve this on paper.
ok..whatever works for you.
tangents meet at 90s was your idea ...
wait so i was right?
|dw:1330489356614:dw|
af + fe = ac
5-12-13 is a righty i beleive 12 + 26 = 38
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