Hyperbolic Geometry W7 - Some trigonometry and various topics

The area of a hyperbolic triangle with angles α,β,γ is

Given any two ideal triangles, we can always find an hyperbolic isometry that moves one into the other

There are no equivalent formulas to the sine law in hyperbolic geometry

Which one of these is not a type of isometry

Suppose we have a hyperbolic right angled triangle with side lengths a, b, c where c is the hypotenuse. Then,

The trace of a conformal bijection of \overline{ℂ}

Any two triangles with the same internal angles are congruent in hyperbolic geometry

The multiplier of a hyperbolic transformation is always greater than 1

The area of an ideal triangle is \frac{\pi}{2}

Any two triangles with one side and two angles equal are congruent in Euclidean geometry