Determining if Bijective (One-to-One)

To ascertain whether a function is bijective (also known as one-to-one and onto), one needs to verify two key conditions: injectivity and surjectivity. The principle of injectivity guarantees that each domain element corresponds to a unique element within the range. Conversely, surjectivity ensures that each range element is the image of at least one element within the domain.

The problems about Determining if Bijective (One-to-One)

Topic Problem Solution
None Given the relation \( R = \{(1, 2), (2, 3), (3, 4… A relation \( R \) is bijective if it is both injective (one-to-one) and surjective (onto).