Please give a response to below paragraph the one markedresponse not the question.
The Question:Discuss the properties of some of the commonly usedfunctions on the set of Integers and on the set of Real Numbers.(Ex. Is the exponentiation any or none of Injective, Surjective,Bijective?, etc.)
Response: An exponential function such as exp(x) = e^x is anexample of a commonly used injective function, which is a functionthat is one-to-one, meaning the elements of the domain are notmapped to the same codomain. The example, e^x is not surjectivemeaning, that the function does not have a right inverse(exp(x)^-1= e^x), in other words, every point in the codomain needsto be mapped to the domain to be considered a surjectivefunction. At first, I was a little confused about what abijection was as the definition sounds similar to an injectivefunction, but if I understand it right, a bijection refers to aone-to-one correspondence. The difference being that a bijection isa function that is injective and surjective at the same time, andthe exponential example (exp(x)=e^x) is not a bijective functionsince it is injective but not surjective.
