55-(11+33)=11
False. They can only be straight line segments: there cannot be any curved line segments.
True
If two line segments are congruent, it must be true that they have the same length. This means that if you measure both segments, they will be equal in distance from one endpoint to the other. Additionally, congruent segments can be superimposed on each other, matching perfectly in length and endpoints.
If two line segments are congruent, it means they have the same length. This implies that both segments can be measured and found to be equal in distance from one endpoint to the other. Therefore, congruence in line segments indicates that they are identical in size, even if their positions or orientations differ in space.
I assume you mean that the verticle line segments drawn from the first line to each of the other two lines have equal lengths. This cannot be shown because it is not true.
False. They can only be straight line segments: there cannot be any curved line segments.
That seems to be true. Sides pretty much are line segments, and the angles are the end points.
True
True
The line segments will have been rotated by 180 degrees.
They are congruent.
If two line segments are congruent, it must be true that they have the same length. This means that if you measure both segments, they will be equal in distance from one endpoint to the other. Additionally, congruent segments can be superimposed on each other, matching perfectly in length and endpoints.
It Separates BC (Line on top) into two congruent line segments.
If two line segments are congruent, it means they have the same length. This implies that both segments can be measured and found to be equal in distance from one endpoint to the other. Therefore, congruence in line segments indicates that they are identical in size, even if their positions or orientations differ in space.
I assume you mean that the verticle line segments drawn from the first line to each of the other two lines have equal lengths. This cannot be shown because it is not true.
yes i believe so
Heck ya its tru!