one to one and onto function examples pdf


Is a function that is one-to-one necessarily onto?

    With this terminology, a bijection is a function which is both a surjection and an injection, or using other words, a bijection is a function which is both "one-to-one" and "onto". Bijections are sometimes denoted by a two-headed rightwards arrow with tail ( U+ 2916 ? RIGHTWARDS TWO-HEADED ARROW WITH TAIL ), as in f : X ? Y.

How to prove a function is onto?

    f : R ? R (There are infinite number of real numbers ) f : Z ? Z (There are infinite number of integers) Steps : How to check onto? Put y = f (x) Find x in terms of y. If x ? X, then f is onto. Let’s take some examples. f: R ? R.

Which functions are not one-to-one functions?

    In a function, if a horizontal line passes through the graph of the function more than once, then the function is not considered as one-to-one function. Also,if the equation of x on solving has more than one answer, then it is not a one to one function. A function that is not a one to one is considered as many to one.
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