#helpp in b) and c)
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let's write the rotation matrix using simultaneous equations.
x' denotes the image of x after transformation
$x'= x*\cos(\theta)-y*\sin(\theta)$ when rotated 90 degrees, x is replaced with -y.
$y'=x*\sin(\theta)+y*\cos(\theta)$
the y is replaced with x under the same rotation.
In general this matrix represents 2d rotations
Apenguinarmy
Then you can evaluate the matrix for a specific angle of rotation
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