Write an equation of the line with the given slope that contains the given point.. (3,-6) slope 1/3
Do u know the point slope form? U can just plug in those numbers into that equation
is it y=mx+b?
No that's slope intercept. But u can also use that too
No, thats to find your slope M. y-y1 = m(x-x1)
Can I go 1/3=3+-6?
No, r u trying to plug it into ur equation y=mx+b?
Nope. y+6=1/3(x-3)
If u r, it's acutaully -6=1/3(3)+b And then u would solve for b
how did u do that? & would that be the only yhing i do?
No @nikato
There's nothing wrong @tHe_FiZiCx99 I'm just using the equation @rosagonzalez wanted to use
Why would you use y=mx+b...
Why can't u?
Because she has her slope and points. ask @shamil98
Sooooo. U can still use it. It'll just be one step longer
Ok, you can explain with your method. Gl :p
I want to use the easiest way. I have a test tomrrow morning. .-.
@tHe_FiZiCx99 his way would be faster if ur teacher wants it in point slope form. It depends what equation ur teacher wants ur answer in
ok. thank you. i'll try using both and see which one is easy for me
so lets say it says; write an equation in slope-intercept form of the line though point (-10,1) with slope -5. would i go y-1=-5(x-10) then it would be y-1=-5x-50.. so the answer would be y=-5x-49
@nikato @tHe_FiZiCx99
(3,-6) slope 1/3 Just plug in your given values into \[\huge y-y_1=m(x-x_1)\] and simplify :)
And to confirm your other question (-10,1) , m = -5 \[\huge y - 1 = -5(x-(-10))\] \[\huge y - 1 = -5x - 50\] \[\huge y = -5x - 49\] Correct! Good job.
thank you so much!(:
Seee!!
What? Both ways work
Mine was faster is what I was trying to prove :p
I never said mines was faster
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