Find the general form...
Question 1
Question 2
Ax +By = C Find the slope using: \[\frac{ \Delta y }{ \Delta x } = \frac{ y_{2} - y_{1} }{ x_{2} - x_{1} }\] Plug the value in : m : slope , b : y - intercept. \[y = mx + b\] use any given point, then solve for b. Put the final answer on the form : \[Ax + By = C\]
@TrojanPoem for the first one I got y=-11/15 x - 8/5 I just don't see that as a choice?
General form is Ax + By = C Multiply both sides times 15, them get x, y to a separate side.
ok from the slope u obtain, -11/15 y=mx+b we solve for b using (-9,5) 5=(-11/15)(-9)+b 5=99/15+b 5-99/15=b -1.6=b equation y=-11/15x-1.6 multiply both sides by 15 we get 15y=-11x-24 we now carry everything to one side 15y+11x+24=0
Thank you :)
for question 2 put the equation of the line given in the form y=mx+b, by doing this u will obtain the slope of that line. then u can find its perpendicular slope by m*m1=-1
the product of the two slopes must equals -1 for the two lines to be perpendicular
would that be 5x - 3y + k = 0
no not really
3x+5y-8=0 we want to find the slope of this line so we put it in the form y=mx+b first we carry over the 3x by subtracting 3x and the -8 by adding 8 we get 5y=-3x+8 we now divide throughout by 5
y=mx+b with m=slope wats the slope for the line?
-3/5
correct
not m*m1=-1 m=-3/5 so (-3/5)*m1=-1 wats m1=??
type error not* shd be now*
would that be 5/3
sorry my battery went and yes the new slope is m1= 5/3
with this slope and the given point (-8, 1) we find the equation of the line then put it in general form
y=mx+b 1=5/3(-8)+b b=??
Join our real-time social learning platform and learn together with your friends!