Can I please get some help
*feels extremely lazy* I DON'T WANNA DO THIS ; A;
jk lol Okay you know the point-slope formula right?
yes i do isnt it y=mx+b
Um... \(y=mx+b\) is the slope-intercept formula. :P
oopsie
Did they teach you this one?\[y-y_{1}=m(x-x_{1})\]
@pphalke ?
no i was never taught that lol
Well then... \(\text{your teachers suck}\). >B[
Mine didn't either untii like 2-3 weeks after the first problem that we needed the formula for. =_= lol
yea she taught the easy way i said it didnt seem right
what would i do for this problem
That was back in 8th grade though :P For this? Well, the \((x_{1},y_{1})\) is a point that the line goes through. You're given an x-intercept (7,0), so \(x_{1}=7\) and \(y_{1}=0\)
So then you input those into the formula \(y-y_{1}=m(x-x_{1})\), which gets you \(y-0=2(x-7)\) as slope m=2.
After that you just simplify/distribute and you should get the \(y=mx+b\) equation :D
y-0=2x-14
You don't need the 0 since anything minus 0 is still the original value :P But otherwise you got it right! \(\text{Congratulations!}\)
y=2x-14
Yes :D
and in standard form>
Oh... ew.
*runs away... to google* LOL
LOLL
that is 2x+14=0 ::P
Nuh, no it's not ; - ;
I think this \(\text{link}\) might help: http://www.mathwarehouse.com/algebra/linear_equation/point-slope-form-to-standard-form.php
@Directrix do u know standard form for the problem i got y=2x-14 for slope int
*meanwhile returns to frying brains over my Pre-Calculus studying*
; - ;
*close question and gets ready to finish*
y-y1 = m*(x - x1) where m is the slope and (x1, y1) is a point on the line. In this problem, the slope is 2 and the point has coordinates (7, 0). y - 0 = 2* ( x - 7) y = 2x - 14 which is the equation of the line in slope-intercept form. --------------- Standard Form: the standard form of a line is in the form Ax + By = C where A is a positive integer, and B, and C are integers. The task is to write this equation in the standard form: y = 2x - 14 y = 2x - 14 y - 2x = -14 -2x + y = -14 2x - y = 14 is the standard form for the equation. @pphalke
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