Inversely, Direct or Neither (Variations) . y/x = 3 -5 = xy y = 8x
I say last was is direct and 1st two are neither because 1st one is set to y/x not y or x and the 2nd one is xy but not to in respect to x or y.
Last one* not last was
This is what they look like: 1) \[\frac{ y}{x }=3\] 2) \[-5=xy\] 3)\[y=8x\]
Yeah I know. #1 and #2 are neither and #3 is direct
It's easier to tell if you make them say y =
Look two posts up, I did.
\[\frac{y}{x}\times x=3x\] y=3x
Clearly direct variation.
So that's for the first one?
Oh no, the third one I mean?
Where did you solve them for y? I can't find it.
That's how the equation is shown. It's not being solved, it's just asking to state what kind of variation it is.
Yeah I was about to say the question didn't say it needed to be solved
Number 1: \[\frac{y}{x}=3\] \[\frac{y}{x}\times x=3\times x\] \[y=3x\]
So that's direct?
Number 2 \[-5=xy\] \[xy=-5\] \[\frac{xy}{x}=\frac{-5}{x}\] \[y=\frac{-5}{x}\]
Number 3 \[y=8x\]
Now which one(s) are of the form y =kx? Those are direct variation. Which one(s) are of the form : \[y=\frac{k}{x}\] Those are indirect variation.
Do you mean inverse variation? & Would it be #3?
Indirect and inverse are the same thing.
Oh okay , haha sorry. So, #1 is indirect, #2 is ? , #3 is direct?
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