Which graph is the line (y-3) = -3/4(x-6) ? a.https://static.k12.com/calms_media/media/1512000_1512500/1512032/1/708e9c6925ff0f9fb25b5fab14cab0556d7295c7/MS_IMC_072914_1811217.jpg b.https://static.k12.com/calms_media/media/1512000_1512500/1512033/1/b0d2e4b1a08893cf04e489f19e5bfbcf3f96d2b0/MS_IMC_072914_1811218.jpg c.https://static.k12.com/calms_media/media/1512000_1512500/1512034/1/4d5e29a763aececbf0550204e90237ba2a2a83fd/MS_IMC_072914_1811219.jpg d.https://static.k12.com/calms_media/media/1512000_1512500/1512035/1/1ed5330078e322ce5ae0ca76b929f258ac4999d3/MS_IMC_072914_1811220.jp
C I think
ok thank u i can see the question now...
@abb0t plz i will give medal
i am not sure if c is it anyone else have a clue?????
You can set it up in slope form of a \(\sf \color{red}{line}\) which is: \(\sf \color{blue}{y=mx+b}\) m = slope = rise over run b = y-coordinate (you either move up or down the y-coordinate)
oh oh oh so c is it... dogzandcatz was right
right abot
Well, you should get: y= \(\sf \frac{3}{4}x-\frac{3}{2}\) and 3 divided by 2 is a little more than 1,, but since its negative, you should move it DOWN by about 1.5 because anything divided y 2 is half. Does that make sense?
yes so that explains the graph c right? i cant see anyone other graph that would
oh, wait nevermind, it is positive. sorry.
oh lol woops
y-3 = \(\sf -\frac{3}{4}x+\frac{9}{2}\) adding the 3 to both sides, you get \(\sf y=-\frac{3}{4}x+\frac{15}{2}\) which is 7.5 SO YOU MOIVE UP BY 7.5 units on the y-axis but your slope is negative so it points to the left, like this: \
huh? oh wait is it a?
a moves up to what it seems to look like 7.5
yes,
haha omg i can be such a fool at times!
Join our real-time social learning platform and learn together with your friends!