It i the set of values that f(x) can take for those value of x. However, since you have not bothered to share information on what f(x) is, I cannot provide a more useful answer.
graph G(x)=[x]-1
- 2 makes this zero and provides the vertical asymptote. So, from - infinity to - 2 and from - 2 to positive infinity
The domain is anything you want it to be. You could define the domain to be integer values only, or it could be {-3, -2.5, .2, 0, sqrt(7), 9}.
It is the straight line through the points (0, -1) and (1, 0).
if your point if 3/4 and your line is y=2x+4 then yes 3/4 does lie on this graph. any point in existence lies on this graph because its domain is all real numbers
graph G(x)=[x]-1
- 2 makes this zero and provides the vertical asymptote. So, from - infinity to - 2 and from - 2 to positive infinity
Find the domain of the relation then draw the graph.
The domain is anything you want it to be. You could define the domain to be integer values only, or it could be {-3, -2.5, .2, 0, sqrt(7), 9}.
It is the straight line through the points (0, -1) and (1, 0).
It is 11/3
You cannot calculate the domain of a funciton, unless you put more conditions onto what you are asking. If you are asking for the domain of the function when it is below the x-axis of its graph, the domai wold be 1.33333 (4/3)<x<1.66666 (5/3)
So, if we have the equation: F(x) = x^2 + 3 this is a function in terms of x, another way to look at this same problem is to write it as: y= x^2 +3. This function may be graphed if that is what you are looking for, the graph will be of a parabola and then the graph will be shifted from the origin up 3 from the origin.
if your point if 3/4 and your line is y=2x+4 then yes 3/4 does lie on this graph. any point in existence lies on this graph because its domain is all real numbers
A graph of a ^2 looks like a capital "U" and a graph of a ^3 looks like "U" but the left side of the "U" is flipped over the x-axis.
this month(April) - trailer on FX
If you want to ask questions about the "following", then I suggest that you make sure that there is something that is following.