HELLP MEEE PLEASEE!!!!! find the slope and the y-intercept of the equation y-3(x-1)=0
The slope-intercept form of a line is \[\large y =mx + b\] So we need to make our expression look like that \[\large y - 3(x - 1) = 0\] Where would be start?
find what x is equal to I guess
Not nearly as complicated, all we need to do is rearrange our equation so that y = something since y = mx + b is the form we want So from \[\large y-3(x-1) = 0\] the first step would be to distribute that 3 into the parenthesis...we want to simplify this a bit
so it would be 3x-3
Well yes it could be...normally we would distribute the minus sign with it but that's okay..but we have to make sure that now we have \[\large y - (3x - 3) = 0\] right? What would be next...remember we want y = ...
so do I multiply 0*3x or 0*3
No we dont need to multiply at all here \[\large y - (3x - 3) = 0\] If the only thing stopping us from having that y = something is a \(\large -(3x - 3)\) then all we have to do is add it to the other side \[\large y \cancel{- (3x - 3) + (3x - 3)} = 0 + (3x - 3)\] \[\large y = ?\]
so y=-3 srry im kind of clueless
No dont worry about it algebra is always tricky in the beginning, actually depending on what you just asked then you're right or wrong lol Well....if we have \(\large y = 0 + (3x - 3)\) that just means we have \[\large y = 3x - 3\] right? So the slope would be? the y-intercept would be?
ok so the slope would be 3 and the y-intercept is -3
Perfect!
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