Rs and t are the vertices of one triangle e f and d are the vertices of another triangle m

Complete question is attached with.

Both the triangles are congruent by ASA property of congruence and the segment RT is congruent to FD.

Step-by-step explanation:

From angle sum property of the triangle we can find the measure of the missing angles.

As for we can find which is

And for we can find which is

To find the congruence.

We see that and

Then along with

Between these two angles we have a segment that is equal in measure.

So two angles and a side in continuation, we can apply ASA property of congruence.

Now segment and segemnt  are congruent as both the segment have equal measures on it.

So finally option A is the correct choice and both the triangles are congruent by ASA property.

And RT is congruent with FD.

the answer is A. yes, by ASA; FD

Step-by-step explanation:

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12cm

the answer is d