If triangle a' b' c' is the image of triangle abc under which transformation with the triangles not be congruent

Given two triangles ABC and A'B'C', we say that a transformation T takes ABC to A'B'C' if T(A) = A' and T(B) = B', and T(C) = C'. If ABC and A'B'C' are congruent triangles, we know from a fundamental theorem on isometries that there is exactly one isometry T that takes ABC to A'B'C'.

Note:  This statement takes into account the order of the vertices. If T takes ABC to A'B'C', then it does not take ABC to C'A'B'.

However, in specific cases, one needs to determine from the two triangles exactly what isometry is T.  What type of isometry is it and what is its defining data.

whatare you sayig

step-by-step explanation:

1/3

step-by-step explanation:

to find this, you can divide 12 by 4 which is 3 or you can multiply 4 until you reach 12 (4x3=12). both should give you 3, meaning theres three times less bananas than there are oranges.