Complete the equations of the system in slope-intercept form. Use a decimal for the slope if necessary. Line 1 x y –3 7 –2 5 Line 2 x y 0 5 2 1 Line 1: y = x + Line 2: y = x +
@KamiBug
?
what grade and which school??
@k_lynn
well slope intercept form looks like this. \[y=mx +b\] I'm not exactly good at slope and stuff, so you might want @ganeshie8 or @sleepyhead314 to help you.
ok @Bossimbacon first find the slope for each line, can you do that? :) \[slope = \frac{ rise }{ run } = \frac{ y _{2}-y _{1} }{ x _{2}-x _{1} } \]when given points (x1, y1) and (x2, y2)
can you teach me how to find the slope?
for example if you are given two points of x y -4 6 -1 -6 then (-6) - (6) -12 slope = --------- = ----- = -4 (-1) - (-4) 3 using that same order and idea, can you try to find the slope for the lines you were given? :) just tell me if you don't understand anything ^_^
sooooooooooo is the slope -4?
not quite for your specific question, I was just showing an example for you :)
Line 1 x y –3 7 –2 5
so that slope set up will be (5) - (7) slope = --------- = ? (-2) - (-3)
would it be 5?
wait it would be 2/5 but how can i minimize that more?
hmmm try that again? 5 - 7 = ? and -2 + 3 = ?
-2/5
-2 + 3 = ?
1
right so you have -2/1 = -2 so the slope for line 1 is m = -2
ohh
now line 1: y = -2x + b temporarily plug in point (-2, 5) to solve for b 5 = -2(-2) + b can you solve for b from there? :)
um no :(
(-2) times (-2) = ?
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