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A linear function is a function whose graph is a straight line.
Like a parabola. Not "like": it would be.
If you're asking for the graph, then the function y=x would look like a diagonal line going towards the upper-right hand corner of the coordinate plane.
Do you mean f(x) = x9 ? It would look something like this: ..........................|............. ..........................|............. .........................|.............. ................____/............... .............../........................ ..............|......................... .............|.......................... .............|..........................
curve
A linear function is a function whose graph is a straight line.
The letter of the alphabet of the absolute value function looks like a V. For this reason, it is a popular graph at Villanova University.
An graph with an undefined region has a gap somewhere, where the function at that point is not valid. Usually there is a disjoint or a disconnect between the lines of the graph.
if I'm understanding you correctly you are asking what the graph of.. f(x)=6 would look like..which would be a point at (0, 6) and a horizontal line across the graph through that point i hope that helped
Like a parabola. Not "like": it would be.
If you're asking for the graph, then the function y=x would look like a diagonal line going towards the upper-right hand corner of the coordinate plane.
It would be decreasing
the graph would look like a normal heating curve however at 0 degrees celsius and 100 degrees celcius, there would be a flat line.
Do you mean f(x) = x9 ? It would look something like this: ..........................|............. ..........................|............. .........................|.............. ................____/............... .............../........................ ..............|......................... .............|.......................... .............|..........................
horizontal.
curve
Yuo cannot include a graphical illustration here. Take a look at the Wikipedia, under "exponential function" and "logistic function". Basically, the exponential function increases faster and faster over time. The logistics function initially increases similarly to an exponential function, but then eventually flattens out, tending toward a horizontal asymptote.