What are the measures of a triangle that is similar with side triangle that are proportional to this triangle by a factor of 5?

If two triangles are similar, their corresponding side lengths are in proportion by a constant factor. In this case, if the sides of the original triangle are represented as ( a ), ( b ), and ( c ), then the sides of the similar triangle would be ( 5a ), ( 5b ), and ( 5c ). Therefore, the measures of the angles in both triangles remain the same, while the side lengths of the similar triangle are five times larger than those of the original triangle.