BC is tangent to circle A at B and to circle D at C. If AB = 11, BC = 15, and DC = 3, what is the length of AD (The diagram is not to scale) Please show how you got your answer. Thank you!
Hint: First draw in these 2 triangles like so
use that drawing to find x and tell me what you get
If you're not sure how to set up an equation, use the fact that those triangles are similar triangles So 11/3 = (15+x)/x
@jim_thompson5910 I am really stuck, I went blank. Could you expand on that please?
what do you get when you solve 11/3 = (15+x)/x for x
@jim_thompson5910 I get 55 what do you get?
@jim_thompson5910 could you please show me what answer you get because I don't know what to do next.
11/3 = (15+x)/x 11x = 3(15+x) 11x=45+3x 11x-3x=45 8x=45 x=45/8
So we now know this |dw:1359262508590:dw|
let y and z be these following lengths |dw:1359262569304:dw|
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