find an equation for the line with the given properties perpendicular to the line x-8y=6 containing the point (2,3) I changed the equation to y=(x+6)/-8 but I'm kind of stuck as to what I'm supposed to next
How about \[y = -\frac{x}{8} - \frac{3}{4}\]
so would the slope be -1? where the reciprocal, if it were perpendicular would be 1?
Remember \[\frac{a + b}{c} = \frac{a}{c} + \frac{b} {c}\]
The slope is -1/8. Do you see that?
Maybe if I wrote it this way: \[y = -\frac{1}{8}x - \frac{3}{4}\]
oooooo.. rioght.. so then the reciprocal would be 8/1??
Precisely
so how would that work, to find the "points".. put the equation as y=8x-3?
You cannot assume what b is. All you know is the slope and the given point: so y = 8x + b insert the given point to find b
so b=-13?
Would you like to show how you got b = -13?
if the points were (2,3) and then equation I had was y=8x+b 3=8(2)+b, solve and then the new equation is y=8x-13?
or no....?
Good job
yay :) perpendicular equations always confused me, and now they've come back to kick my in the butt
Nah, they're easy. Plus, when you start helping others with similar problems, they get even easier.
thanks :)
That's it? No more questions?
hah, hold on
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