Only if they are congruent triangles
They are congruent.
No, triangles with the same side lengths are always congruent.
no: if you have two triangles with the same angle measurements, but one has side lengths of 3in, 4in, and 5in and the other has side lengths of 6in, 8in, and 10in, then they are similar. Congruent triangles have the same angle measures AND side lengths.
The triangles have the same side lengths.
If they have the same angles, but different side lengths.
They are congruent.
No, triangles with the same side lengths are always congruent.
no: if you have two triangles with the same angle measurements, but one has side lengths of 3in, 4in, and 5in and the other has side lengths of 6in, 8in, and 10in, then they are similar. Congruent triangles have the same angle measures AND side lengths.
The triangles have the same side lengths.
to be congruent two triangles have, ASA-two angles the same with a side length between them. SAS-two side lengths the same and a same angle between them. SSS-all 3 side lengths the same. RHS-if the triangles are right angles ,and the hypotenuse are the same. :)
If they have the same angles, but different side lengths.
True
they both have the same ratios
If two triangles are similar, their corresponding angles are equal, and their corresponding sides are proportional. This means that the ratio of the lengths of any two corresponding sides is the same for both triangles. Additionally, the area ratio of the triangles is equal to the square of the ratio of their corresponding side lengths.
Yes if they have the same interior angles and have the same side lengths
As many as you like but they will all be equilateral triangles
well, they could be congruent, there are some rules for congruency, to be congruent two triangles have, ASA-two angles the same with a side length between them. SAS-two side lengths the same and a same angle between them. SSS-all 3 side lengths the same. RHS-if the triangles are right angles ,and the hypotenuse are the same. ;or they could be mathmatically similar. :)