To find the similarity statement between the two triangles based on their angles, we can check the corresponding angles.
For triangle ABC:
- \( m\angle A = 48^\circ \)
- \( m\angle B = 17^\circ \)
- \( m\angle C = 115^\circ \)
For triangle HIJ:
- \( m\angle H = 17^\circ \)
- \( m\angle I = 48^\circ \)
- \( m\angle J = 115^\circ \)
Now, let's align the angles between the two triangles based on their measures:
- \( m\angle A (48^\circ) \) corresponds to \( m\angle I (48^\circ) \)
- \( m\angle B (17^\circ) \) corresponds to \( m\angle H (17^\circ) \)
- \( m\angle C (115^\circ) \) corresponds to \( m\angle J (115^\circ) \)
Based on the matching of angles, we can conclude:
- \( \triangle ABC \sim \triangle HIJ \)
Thus, the correct similarity statement is:
△ABC∼△HIJ (triangle A B C tilde triangle H I J)