By considering the graph of $y=x^3$y=x3, determine the following:
As $x$x becomes larger in the positive direction (ie $x$x approaches infinity), what happens to the corresponding $y$y-values?
they approach zero
they become very large in the positive direction
they become very large in the negative direction
As $x$x becomes larger in the negative direction (ie $x$x approaches negative infinity), what happens to the corresponding $y$y-values?
they become very large in the positive direction
they approach zero
they become very large in the negative direction
Does the graphed function have an even or odd power?
Does the graphed function have an even or odd power?
Consider the given graph of a cubic function.