domain and range of y=x3?

D: {R}

R: {R}

{R} = All real number's

The domain means what x values can be put in without getting an "undefined" y (like getting 1/0 or the square root of 0 or something). The range means what y values can be obtained, and this is dependent on the x-values.

To keep it short, for y=x^3, domain=> all real numbers

range=> all real numbers.

You can plug it in on your calculator, and you'll see that if you trace as far as you want along the graph, you'll get a "y" answer all the time.

Hope this helps.

The domain is all possible x values of the function, whereas the range are all possible y values of this function. Since a cubic equation (like x^3) goes from negative to positive, the range and domain both go from infinity to infinity.

This would be different from say, a quadratic where the range is only either positive or negative, or a circle, where the domain and range are only cover the diameter.

I hope that helps.

the graph of x^2 is going up case in point by using one million's on the y-axis and the x-axis will go up by using x^2. For examply y=one million, x=one million y=2, x=4 y=3, x=9 3x^2 could be the x values, multiplies by using 3 so it might go up at thrice the cost of x^2

D: {-00,00}

R: {-00,00}

*00 is equal to infinity.

When y=x^3 is graphed, there are an infinite possibility of x values and an infinite possibility of y values.

:D