http://prntscr.com/hhzmg0 Can you help me with B, C, and D?
@Angle
uuhm...
@UltraInstinct Welcome to QuestionCove! :) Please wait while I read over your question ^_^
thanks for the welcome! and, okay then :)
Ok! so are you familiar with the formula to find slope? \(\large slope = \huge \frac{rise}{run} = \huge\frac{y_2 - y_1}{x_2 - x_1}\) given the points \((x_1 ,~y_1)\) and \((x_2,~y_2)\)
yeh, I know the slope formula
so the two points they give us for Line r are (m, n) and (j, k) thinking of these two points like \((x_1, ~y_1)\) and \((x_2,~y_2)\) can you plug that into the slope formula? what would you get?
I thought it was (x1, x2) and (y1, y2)? If it's how you said, then it'd be (m, n) and (j, k) right? somethin like that
I'll draw a picture to show you more clearly, give me a sec ^_^
okie~
So when we are using coordinate points, they are in the form: (x, y) where x = how far left or right the point is and y = how far up or down the point is |dw:1512244575487:dw|
So when we say \((x_1, ~y_1)\) and \((x_2,~y_2)\) we are saying there are two points (x, y) and (x, y) but to say that they are different, we put numbers next to them \(x_1\) is the x value of the "first" point \(x_2\) is the x value of the "second" point so these two things in parenthesis are different points with different x and y values each
|dw:1512245376752:dw|
|dw:1512245460578:dw|
|dw:1512245492767:dw|
mm, I think I got it now
Thanks~ :)
Awesome :) the slope for Line s uses the same idea do you need help with that one as well?
I think I can do it. But now I gotta figure out how to make an expression for it while working... is D the same also?
D is a little different but it uses the idea that y = how much up or down for the first P', the y value of P' = (n + e) and we want to move that 3 units "down" so the y value for P'' = (n + e - 3) then all you have to do is put it in the (x, y) form
hm, okay then, Thank you again~ :D
No problem :) if you need any more help, feel free to get my attention with the tag @Angle good luck!
okay!
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