You can put this solution on YOUR website! ....write it in the vertex form where and are and coordinates of the vertex
..........complete square
so, and and the vertex is at (,)
You can put this solution on YOUR website! Use completion of the square to make the transformation from the general form in which the equation is given, to standard form which the question asks.
You can take the generalized model, , complete the square on this, and you can convert into standard form and still show all the same coefficients in the standard form which came from the general form. It begins with adding AND subtracting to the right-side expression. TRY DOING THAT!