Write an equation of a line in point slope form that has a slope of -3 and passes through the point (3, -4). Do not use spaces and enter fractions as improper reduced fractions when needed.
this is pretty straightforward...plug it in the formula for point slope \[\huge y - y_1 = \frac{y_2 - y_1}{x_2- x_1} (x-x_1)\]
oh wait...wrong formula
use \[ y- y_1 = m(x-x_1)\]
use the formula y-y1 = m(x - x1) where m = slope and (x1,y1) is a point on the line
its Y=mX+B
nooo...that's the slope-intercept :)
You're so quick lgba...I can't keep up lol
ooh wait nevermind.. can someone show how to do it Step-by-Step please
I have a nice tutorial on that, can't find it :(
lol you should see us back in the days =))))
okay @Trexy what is the y-coordinate in this problem?
@Calcmathlete wat do you think Hes smart.. and you too .. thats why I need help you guyz
@zepp maybe you should make a table of contents too? :)
Didn't eyad make a tutorial on this like just now?
i didnt see it @Calcmathlete and please help me how to do this
AH!
>>>>>>>>>> Situation 3. The slope and a random point of the function are given I roll a dice.. I got 2 and 92, so our random point is at (2,92) I roll a dice again... got 3.. D: Point-slope form! \[\large y - y_{1} = m(x-x_{1})\]\[m= slope; ~~~~x_{1} ~and~y_{1}: A~point~on~the~function\] 2 is x1, 92 is y1 \[\large y - y_{1} = m(x-x_{1})\]\[\large y - 92 = 3(x-2)\]\[\large y - 92 = 3(x-2)\]Distribute...\[\large y - 92 = 3x-6\]\[\large y = 3x-6+92\]\[\large y = 3x+86\]
like i said @Trexy what's the y-coordinate in the problem?
I kept the LaTeX version of my tutorial, this is an example :)
lol @zepp maybe reread the problem?
Simply plug \(x_1,y_1\) and simplify it.
Calc, that was an example :x
I know, but we don't need to put it into slope-intercept, just point-slope
i think he was just quoting himself
:(
Thank You .. I heart Everyone Here since I cant give all of you a Medal.. hahah
ALright. @Trexy in order to use point-slope form, do the following. \[y - y_{1} = m(x - x_{1})\]Plug in the slope which is given and plug in the coordinates. m = -3 \(x_{1} = 3\) \(x_{2} = -4\)
\(y_2=-4\)*
Oops Yeah. What ^ said.
hmm i've been trying so hard since a while ago to teach but no ones responding lol..nevermind :p
Me @lgbasallote ??
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