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Mathematics 8 Online
OpenStudy (anonymous):

Please Help! Fan + Medal! Posted Below!

OpenStudy (anonymous):

@Psymon @Nurali

OpenStudy (anonymous):

Ok to solve this

OpenStudy (anonymous):

Do you mind actually writing the question?

OpenStudy (anonymous):

That would help me explain it

OpenStudy (akashdeepdeb):

Okay so look! In this question You have a the point of tht perpendicular and you have a line equation!

OpenStudy (akashdeepdeb):

Now if 2 lines are perpendicular there sloper m1 and m2 Vary like this m1 * m2 = -1 alrgiht?

OpenStudy (akashdeepdeb):

So the line that is given to us says the equation of the line is y = 2x - 1 So the slope in this equation according to the standard line equation y = mx + b m1 = 2!! Getting me?

OpenStudy (akashdeepdeb):

So for a line perpendicular to it the slope of that would be? m1 * m2 = -1 2 * m2 = -1 Thus the equation of the line perpendicular = m2 = -1/2

OpenStudy (akashdeepdeb):

So you have a point on the perpendicular line and you have the slope!

OpenStudy (akashdeepdeb):

It kinda looks like this! |dw:1376553839256:dw|

OpenStudy (akashdeepdeb):

So according to the point-slope form of a line = (y-y1) = m(x-x1) Thus (x1,y1) = (-2,-2) And m = -1/2 Put those values in the equationa dnyou'll ge thte Answer!! Okay? Understood the question? :)

OpenStudy (nurali):

the line Y = 2X - 1 has the gradient 2 from Y = MX + C where M is the gradient to find the gradient of a perpendicular line = -1/M so the perpendicular gradient = -1/2 so the equation is Y = (-1/2) X + C to find C, enter the value for Y and for X from any point on this line. the point (-2,-2) is said to be on this line so X = -2 and Y = -2 then Y = (-1/2) X + C -2 = (-1/2)x (-2) + C so C = -3 therefore the equation of the perpendicular line is Y = -1/2X - 3

OpenStudy (akashdeepdeb):

Did you understand?

OpenStudy (mandre):

Point-slope formula: \[y-y _{1}=m(x-x _{1})\] where \[(x_{1},y _{1}) = (-2,-2)\] and \[m=\frac{ -1 }{ slope of perpendicular line }=\frac{ -1 }{ 2 }\] Fill in all the variables, simplifly and there's your equation. Pretty much what they said but I tried to make it simpler with less clutter. Hope it helps.

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