Which graph is the line (y-3)=-3/4(x-6) ? A.http://static.k12.com/calms_media/media/1512000_1512500/1512032/1/708e9c6925ff0f9fb25b5fab14cab0556d7295c7/MS_IMC_072914_1811217.jpg B.http://static.k12.com/calms_media/media/1512000_1512500/1512033/1/b0d2e4b1a08893cf04e489f19e5bfbcf3f96d2b0/MS_IMC_072914_1811218.jpg C.http://static.k12.com/calms_media/media/1512000_1512500/1512034/1/4d5e29a763aececbf0550204e90237ba2a2a83fd/MS_IMC_072914_1811219.jpg D.http://static.k12.com/calms_media/media/1512000_1512500/1512035/1/1ed5330078e322ce5ae0ca76b929f258ac4999d3/MS_IMC_072914_1811220.jpg
@Algorithmic
I know the rise and run but idk how to use it here it's rather confusing
Do you mean this: \[(y-3)=\dfrac{-3}{4}(x-6)\] or this: \[(y-3)=\dfrac{-3}{4(x-6)}\]
Yeah but idk how to get that or how to find my answer
Do you know how to distribute?
Not really :/
Let us focus on one side of the equation. \[\dfrac{-3}{4}(x-6)\] When we say distribute we do: \[\dfrac{-3}{4} \cdot x~and~ \dfrac{-3}{4} \cdot - 6\] Understand so far?
Ok yeah that makes sense
I do hate being rude but I need to get these done asap i hope that doesn't sound rude :/
Okay, so now we have: \[(y-3)=\dfrac{-3}{4}x + 4.5\] So now you can see how we are approaching a equation that we can easily graph correct? (It will be in the form \(y = mx + c\)).
Ok I'm starting to get it
Okay, that is good. Now we can see the \((y - 3)\) part. We can drop the round brackets, due to them having no value here. So we look at them like: \(y - 3\). \[y - 3 = \dfrac{-3}{4}x + 4.5\] Now isolate \(y\). Can you do that?
By isolate do you mean take it away?
No, I mean set the equation to \(y\) so here is an example: \[y = 2x + 5\] See now? To do this for: \[y - 3 = \dfrac{-3}{4}x + 4.5\] We can move the \(-3\) on the left hand side of the equation. \[y = \dfrac{-3}{4}x + 4.5 + 3\] The \(-3\) becomes positive since we moved it over the equal sign. So: \[y = \dfrac{-3}{4}x + 7.5\] Is our equation that we can easily graph.
Ok i get it
\[y = \dfrac{-3}{4}x + 7.5\] \(\dfrac{-3}{4}x~\text{is our slope}\) and \(7.5~\text{is our y-intercept.}\)
Remember how to use rise and run here?
Yup yup
I looked at each of them did rise and run and got C
C is not correct, remember that the y-intercept is 7.5 so that line has to intersect that point on the y-axis.
Oh yeah ok 1 moment it'd be A thats the only one the intersects between the Y axis
????
Yes, correct.
Ok do you have time for some more?
????
Sorry, actually I have to do something for school. I am sure if you post a new question someone else will come to assist you.
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