The graph of a direct variation function passes through the origin. always sometimes never
direct variation equations are of the form y = k*x k is some fixed number
examples y = 2x, in this case, k = 2 y = (1/3)x, k is now k = 1/3
So it would be sometimes then?
one sec
go here https://www.desmos.com/calculator and type in y = k*x into the box next to 1 to graph y = kx
it will ask to make k a slider, do so then move k around to change the value of k
you can even have it automatically animate for you
Well, I don't really need to know how to find that, because i know how to do that, it is just the definition I am unsure of.
you'll see it when you graph
Ok. thank you.
if you aren't sure on how to graph, you can go to my graph here https://www.desmos.com/calculator/djomyiw5n4 and everything is set up. Move the slider around for k or animate it to see what happens
based on those graphs, what is the final answer?
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