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Hello! To graph this equation, we need to determine the y-intercept and slope of the equation.
y = 1/6x
There is no y-intercept stated in the equation, which means it is 0, and the line passes through the origin (0,0).
The slope is 1/6. To graph this, you can think of
The slope is rising 1 unit, and it is going 6 units to the right as the slope is increasing. Hope this helps! :)
y = 1/6x
There is no y-intercept stated in the equation, which means it is 0, and the line passes through the origin (0,0).
The slope is 1/6. To graph this, you can think of
The slope is rising 1 unit, and it is going 6 units to the right as the slope is increasing. Hope this helps! :)
Answer:
Domain: All Real numbers
CoDomain : All Real numbers
Range: ; that is: Real numbers larger than or equal to zero
Step-by-step explanation:
Notice that the graphed function can use any Real number x (from - infinity to + infinity) and produce an output. Therefore, the Domain of the function plotted in graph 3 is : All Real numbers.
The set of possible outputs (CoDomain) is also the set of all Real numbers (notice that the y-axis extends form - infinity to + infinity
But the Range (the actual set of the collection of outputs of the function) is just a subset of the CoDomain consisting of the Real numbers larger than or equal to zero (notice that the drawing of the function touches the x axis and lies completely on the upper half of the plane.