Graph of the function $y = 2 + (x + 1)^3$ I know that this function will have the behavior of $Y = X^3$ but as I will translate for this function $(Y = X^3)$?
I do this: 
$$(x + 1)^3 = x^3 + 3x^2 + 3x + 3 \quad y = x^3 + 3x^2 + 3x + 5$$
But don't know how to make the next step, for example I want to do the same with what I did with this function: 
$$y = x^4$$
$$y = (x^2)^2$$
$$Y = X^2 \quad Y = y^X = x^2 \rightarrow x = \sqrt X$$
It is possible?
**UPDATE: The solution I wanted to find was:
Y = X³
y = 2 + (x + 1)³
y - 2 = (x + 1)³
Y = y - 2
X = x + 1
So the origin (0,0) of my graph is: 
y = 2
x = -1 
This is pre-calculus and is only required to have an intuitive notion. I find it much more practical to think in the graph itself

Hint: take the graph of $x^3$, shift it one unit to the left, and then two units upwards.
