Show that the function f : R → R, defined as f(x) = x2, is neither one-one nor onto
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let f(x)= y
so y = x²
so x = +√y or x = - √y
so we see that for every value of x there are two values of y so it is sure that it is not one-one function
this function creates a graph which is a parabola which gives us the conclusion that it also not a onto function.
so y = x²
so x = +√y or x = - √y
so we see that for every value of x there are two values of y so it is sure that it is not one-one function
this function creates a graph which is a parabola which gives us the conclusion that it also not a onto function.
Anonymous:
hope it helps
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