how can i find a point that lies on the line y-6=3(x-5)
Plug in a value for \(x\), and solve for the value of \(y\). Then \((x,y)\) is a point on the line. For example, if you had the equation \[y+3 = 2(x+4)\]and you felt like finding the point that was on the line at \(x=13\), you plug in \(x=13\) and find the value of \(y\) that results: \[y+3=2(13+4)\]\[y+3=2*17\]\[y+3=34\]\[y+3-3=34-3\]\[y=31\]So \((13,31)\) is a point on my line.
okay ill try :) thanks for helping
What is it that Yoda says? :-)
i filled x in with 10 and i did the math and i got (10,21) for a point on the line
is there any chance you can help me find a slope of a line?
I suspect I can.
so basically the same layout its y-4=-9(x-8)
im not sure but is the slope -9?
Okay. This form is called point-slope form: \[y-y_1 = m(x-x_1)\]where \(m\) is the slope, and \((x_1,y_1)\) is a point that the line goes through.
so yes, you are correct.
oh thank you :)
You're welcome!
i also gave you medal :)
Tanks in advance, film at 11...
(of course, it works better if I say that before you do something for me, but...)
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