6-29. In problem 6-1, you determined that the triangles at right are congruent.

a. Which triangle congruence theorem shows that these triangles are congruent?

b. Make a flowchart show your argument that these triangles are congruent?

c. How is a?flowchart showing congruence different from a flowchart showing similarity?

a:

The side-side-side (SSS) theorem. It states that, if two triangles have the same side lengths, they are congruent.

b:

You should have three ovals saying:

These three ovals will point to the final oval, containing ABC=A'B'C', justified with "SSS"

c:

In this case, congruence implies similarity, so you don't have to change anything. In general, it is sufficient to prove that the three angles have the same measure to prove similarity, and this is not enough to prove congruence.

x=30

step-by-step explanation:

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

step-by-step explanation: