<prompt> Fana ka mehlala e meli ea tšebetso eo e seng ente, leemeli kapa leemelinan  <response>: Instruction in English: Give two examples of a function that is neither injective, surjective or bijective . Response in English: Example 1: The function fx x2 when its domain and codomain are the set of all real numbers.This function is not injective because there exist pairs of distinct elements in the domain, such as x 2 and x -2, which do not have distinct images; in this case, f2 4 and f-2 4.Similarly, the function is not surjective because there are elements in the codomain, such as -1, which do not have a preimage under f; that is, there is no real number x such that x2 -1.Since this function is neither injective nor surjective, it is not bijective. Example 2: The function gx floorx where floorx denotes the greatest integer less than or equal to x, when its domain and codomain are the set of all real numbers.This function is not injective because there exist pairs of distinct elements in the domain, like 2.5 and 2.2, that have the same image under g: g2.5 2 and g2.2 2.Likewise, the function is not surjective because there are elements in the codomain, such as 3.5, which have no corresponding preimage in the domain; that is, there is no real number x such that floorx 3.5.Since this function is neither injective nor surjective, it is not bijective. . Response in Sesotho: Mohlala 1: Mosebetsi fx x2 ha domain name ea eona e le sehlopha sa linomoro tsa nete. Tsebetso ena ha e na ente hobane ho na le lipara tsa likarolo tse ikhethileng sebakeng, joalo ka x 2 le x -2, tse se nang litšoantšo tse ikhethileng; tabeng ena, f2 4 le f-2 4. Ka mokhoa o tsoanang, tsebetso ena ha e na leeme hobane ho na le lielemente tse teng ka hara khodoma, joalo ka -1, tse se nang setšoantšo ka tlasa f; ke hore, ha ho palo ea sebele x hoo x2 -1. Kaha tsebetso ena ha e na injective kapa surjective, ha se bijective. Mohlala 2: Tshebetso gx floorx moo floorx e bolelang palo e kholo ka ho fetisisa e ka tlase ho kapa e lekanang le x, ha domain name ea eona le codomain e le sehlopha sa linomoro tsohle tsa sebele. Tsebetso ena ha e na ente hobane ho na le lipara tsa likarolo tse ikhethileng sebakeng, joalo ka 2.5 le 2.2, tse nang le setšoantšo se tšoanang tlasa g: g2.5 2 le g2.2 2. Ka mokhoa o tsoanang, tsebetso ha e na boikemelo hobane ho na le lielemente sebakeng sa khouto, joalo ka 3.5, tse se nang setšoantšo se lumellanang sebakeng sa heno; ke hore, ha ho na palo ea sebele x eo mokatox 3.5. Kaha tsebetso ena ha e na injective kapa surjective, ha se bijective. 