What is an equation in point-slope form of the line that passes through the points (7, 5) and (-4, -1) ?
\[\huge y-y_1=m(x-x_1)\] where m=slope (x1,y1)
Before that we need to find the slope \[\LARGE \frac{y_2-y_1}{x_2-x_1}=slope\]
Right....
@salemlover352
I am sorry I need all the help I can get.
Im willing to help :) \[\LARGE \frac{-1-5}{-4-7}=slope\]
Thanks
-6/-11
Thats the slope right?
Correct now user this \[\huge y-y_1=m(x-x_1)\] where m=slope (x1,y1)
Oh snap this si where I get stuck
What don't you get?
All of it, like what to plug in
\[\huge~\rm~\bf y-y_1=m(x-x_1)\]where m=slope=-6/-11 (x1,y1) x1=7 y1=5 (7,5) <---they were the first given pairs of coordinates Now plug everything in and tell me what you get! :) i know you can do it ^-^
Okay so y - 5 = -6/-11(x - 7)?
perfect! :D
But thats not even an option though :(
What are your options?
A. y + 1 = 6/7 (x + 4) B. y + 1 = 6/11 (x + 4) C. y + 4 = 11/6 (x + 1) D. y - 1 = 6/11 (x + 4)
@pooja195
2 negatives make a positive slope forgot about that sorry!
And they used the secound pair of coordinates instead of the first
Oh okay so it would be C?
I mean A?
\[\huge~\rm~\bf y-y_1=m(x-x_1)\]where m=slope=6/11 (x1,y1) x1=-4 y1=-1 (-4,-1) <---they were the first given pairs of coordinates
Agh! I meant B and okay
Good :)
y + 1 = 6/11 (x + 40
Thanks! SO much, could you help me with 4 more? @pooja195
Ok :)
Thanks! Here's number 2.
Which is an equation of the given line in standard form? A. –8x + 9y = 23 B. –8x + 9y = –23 C. –8x + 7y = 25 D. –9x + 8y = –23
The picture shows the information :). YOu are a lifesavor haha.
Im not good with graph equations @Photon336 can you please help?
@Photon336 I could really use your help lol.
wait with which one? the one you guys just did?
The last one that was posted
Yes
@Abbster2015 you can kind of build up the equation by looking at the graph. there are a few hints. \[y = m(x)+b \] the first thing you can do here find the slope of those two points (-4,-1) and (0.5,3) you can do this by using this formula do you know how to do this? \[m = \frac{ y_{2}-y_{1} }{ x_{2}-x_{1} }\]
Kinda, but I get confused which numbers go in which slots, could you help me with that?
yeah sure, you have to chose which one is y2 and which one is x2 @abbster2015 you can chose any point and designate it as x2 and y2 let's say we chose the point (1/2,3) as x2 and y2 |dw:1448338524670:dw| follow?
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