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Calculus for Engineers UPDATED Exam Questions and CORRECT Answers
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surjective function A function f: A - B is surjective if for every element y of B there exists an element x of A such that y = f(x) injective function A function f: A - B is injective if f(x) = f(y) implies x = y for all elements x,y of A bijective function a function is bijective if it is injective and surjective inverse function A function f: A - B is bijective. Then for any y in B there is exactly one x in A such that f(x)=y. We use this to define an inverse function Limit of a function The y-value a function approaches at a specific value of x continuous function A function whose graph is an unbroken line or curve with no gaps or breaks
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