write an equation in slope-intercept form of the line that is perpendicular to the graph of each equation and passes through the given point. 1. y=-5x+1; (2,-1) 2. 3x-4y=2; (6,0)
@experimentX
compare this with y=mx+c your line would be y = -(1/m)x + b put those values of x and y and get value of b.
yea i know that part its just some part that am stuck at cause of the fraction
y=-5x+1; y=mx+c -------- m=-5 ---------------------- your line would be y = -(1/(-5))x + b y = (1/5)x + b put this (x,y) = (2,-1) ------------ (-1) = (1/5)(2) + b b = -1 - 2/5 = -7/5 so you line is y = x/5 -7/5
yea if it wasn't in the slope of a perpendicular, because the lines are negative reciprocal of each other
so for example y=-7x+2 the new perpendicular slope would be 1/7
yeah ...just change it 3x-4y=2 4y = 3x - 2 y = 3/4 x - 2/4 y = mx + c m = 3/4 and c=-2/4
yes ... it would be
wait is that the working out for the second one and do understand what am saying cause i might not explain things so good
yeah ... I"m understading.
ok, so are you gonna work it out step by step for me?
this is similar to the first one. try this one ... for pratice. I'll see if you are correct or not.
ok well i got a different answer i got -4y=-3x+2 i subtracted 3x from both side
http://www.wolframalpha.com/input/?i=line+perpendicular+to+3x-4y%3D2+at+%286%2C0%29
you should get y = 8-(4/3)x
ok i'll try and see how to do that, even though am not sure how to
3x-4y=2 4y = 3x - 2 y = 3/4 x - 2/4 y = mx + c m = 3/4 and c=-2/4 so -1/m = -4/3 so your line should be y = -4/3 x + b ---------------- put (x,y) = (6,0) and get the value of b. put that value of b in above equation and get your answer.
ok thanks, and that's the same way for the first one too
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