"Having the same measure" typically refers to two or more items being equal in size, amount, or degree. This concept can apply in various contexts, such as mathematics, where two shapes have equal dimensions, or in discussions about fairness and equity, indicating that different entities are treated equally. It emphasizes uniformity and comparability across different subjects or objects.
Congruent.
congruent
congruent, equivalent, identical, equal are some possibilities.
The term used for having the same measure is "congruent." In geometry, congruent figures have the same size and shape, meaning their corresponding sides and angles are equal. This concept applies not only to geometric figures but also to various contexts where measurements or values are identical.
Angles with the same angle measure are congruent.
Congruent.
The form would be: "If two segments have the same measure, then they are congruent."
congruent
congruent.
congruent
yes they are congruent
congruent, equivalent, identical, equal are some possibilities.
They are called congruent angles.
The term used for having the same measure is "congruent." In geometry, congruent figures have the same size and shape, meaning their corresponding sides and angles are equal. This concept applies not only to geometric figures but also to various contexts where measurements or values are identical.
Having all angles with the same measure. A rectangle, for example is equiangular (each angle = 90 deg).
Angles with the same angle measure are congruent.
Angles having the same measure in degrees irrespective of how large the arms of one are compared to another are said to be congruent angles