Since bc is parallel to de, triangles abc and ade are similar. what are the lengths of the unknown sides? a. ac = 6 in.; ce = 18 in. b. ac = 15 in.; ce = 5 in. c. ac = 18 in.; ce = 6 in. d. ac = 5 in.; ce = 15 in.

Since we have BC ║ DE, we know that:

AB/AD = BC/DE

12/(12 + 4) = BC/12

12/16 = BC/12

BC = (12 · 12)/16 = 9 (in)

Applying the pythagorean, we have:

AB² + BC² = AC²

12² + 9²     = AC²

225           = AC²

AC             = √225 = 15 (in)

Using the information about the parallel lines again, we have:

AC/CE = AB/BD

15/CE = 12/4

CE = (15 · 4)/12 = 5 (in)

So the answer is B

your answer is a

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the equation cos(35) =a/25 can be used to find the length of bc what is the length of bc? round to the nearest tenth

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