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Maths, Addmaths and Statistics: Post your doubts here!

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I dont think that this will be allowed share the model..:D
well if it can diff or integrate then it wont be allowed...:|
 

asd

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the point (2,5) , (3,3) , (k,1) all lie in a straight line.
(i) find the vale of k ?
(ii)find the eqation of the line. ?
some one plzz anss this as early as possible.
 

asd

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(i) find the gradient of the first 2 points, and then equate it to the gradient of the last 2 points.
(ii) use "y-y1=m(x-x1) to find the equation where, m is the gradient, x1 is the x-coordinate, and y1 is the y-coordinate.
 

asd

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the point (2,5) , (3,3) , (k,1) all lie in a straight line.
(i) find the vale of k ?
(ii)find the eqation of the line. ?
some one plzz anss this as early as possible.
And, the answers are, k=2, so the third point should be (2,1) and the equation of the line is y=2x+1
 
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the point (2,5) , (3,3) , (k,1) all lie in a straight line.
(i) find the vale of k ?
(ii)find the eqation of the line. ?
some one plzz anss this as early as possible.
(i) find the gradient of the first 2 points, and then equate it to the gradient of the last 2 points.
(ii) use "y-y1=m(x-x1) to find the equation where, m is the gradient, x1 is the x-coordinate, and y1 is the y-coordinate.

and yes this is the correct method...:D
 
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I think you meant to say b(ii)
Anyways, since the rotation is anticlockwise about the origin then the matrix representing this rotation will be:
[0 -1]
[1 0]

make the x-axis and the y axis in rough and mark two points (1,0) and (0,1) on it then rotate them 90 degrees a.c.w so you will find that (1,0) ------> (0,1) and (0,1)---->(-1,0) and this is the Transformation Matrix.
 
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