<prompt> Fana ka mohlala oa moeli oa tšebetso sebakeng se itseng.nan  <response>: Instruction in English: Provide an example of a limit of a function at a point. . Response in English: Sure, here is an example of a limit of a function at a point:Consider the function fx x2 - 1 x - 1. Lets evaluate the limit of this function as x approaches 1.As x approaches 1 from the left or right, the denominator of the function, x - 1, approaches 0. However, the numerator of the function, x2 - 1, can be factored into x 1x - 1. This means that we can cancel out the x - 1 term in the numerator and denominator, leaving us with the simplified function fx x 1.Now, when we evaluate the limit of the simplified function fx x 1 as x approaches 1, we see that the limit is equal to 2.So, we can say that the limit of the function fx x2 - 1 x - 1 as x approaches 1 is equal to 2. Mathematically, this is written as:limx1 x2 - 1x - 1 2. . Response in Sesotho: Ehlile, mona ke mohlala oa moeli oa tšebetso sebakeng se itseng: Nahana ka mosebetsi fx x2 - 1 x - 1. Ha re hlahlobe moeli oa tsebetso ena ha x e atamela 1. Ha x e atamela 1 ho tloha ka ho le letšehali kapa ka ho le letona, denominator ea mosebetsi, x - 1, e atamela 0. Leha ho le joalo, palo ea mosebetsi, x2 - 1, e ka kenyelletsoa ho x 1 x - 1. Sena se bolela hore re ka hlakola lereo la x - 1 ho lipalo le denominator, ra re siea le mosebetsi o nolofalitsoeng fx x 1. Joale, ha re hlahloba moeli oa mosebetsi o nolofalitsoeng fx x 1 ha x e atamela 1, rea bona hore moeli o lekana le 2. Kahoo, re ka re moeli oa mosebetsi fx x2 - 1 x - 1 ha x e atamela 1 e lekana le 2. Ka lipalo, sena se ngotsoe tjena: limx1 x2 - 1x - 1 2. 