what is your answer? basically, the two drawings are similar..
i already done this problem but i have some problem on the following question because my ans is not same as per book, so i need to confirm the ans by the expert here :
right - my solution
Quadrilateral GHIJ is the image of quadrilateral PQRS under a transformation V followed by a transformation W. Specify the transformation V and W.
V is a rotation of 90 degree anticlockwise about ( 6,5)
W is an enlargement with centre at ( 4,7) and a scale factor of 2.
tq for your time to help me
according to my attachment drawing (right hand site-green greed line), it shown the intersection which is a coordinate of rotation.
you can refer it clearly here:
my ans look like have the decimal value( 4.+++, 5.+++) and already out from the given ans.
do u have any solution or software on transformation topic???
the book answers on point of intersection which is ( 6,5) from the book and my answer is on point of intersection ( 4.+++, 5.+++) [ i just round it from the graf which is i upload]
so it mean i can't get the
- angle of rotation and
- direction of rotation (anticlockwise or clockwise)
because i still can't get the point of intersection which is ( 6,5).
hope it will help you sir
well, maybe your software only gives you one transformation. but you were told that the transformation is composed of two transformation..
here are some observation from the original graph:
first, notice and .. basically, from horizontal, it became vertical.. you may infer that there is an multiple of rotation. but of course, you should have been taught that rotation clockwise is the same as rotation anticlockwise or rotation anticlockwise is the same as rotation clockwise; you may infer indirectly that it must be a rotation anticlockwise.. problem1: where is the center of rotation?
second, see that .. so there must be an enlargement with 2 as a factor.. problem2: where is the center of enlargement?
if you were able to answer problem1, then problem2 can easily be answered by some observations..
hope, this would help you..
but i also gave problem to verify that ( 6,5) as the center of rotation..because i can't get it according to my attachment answers...
can u get ( 6,5) as the center of rotation
i didn't actually solve it (since it is tedious) but here are some hints: you can get the similarity transformation with similarity ratio equal to 2; and and use the fact that where is the center of rotation and is an enlargement translation about a center . thus .
well, it is indeed tedious. besides, we were not asked to solve problems like this before but at least, we should know the process. hope this help..
or maybe, other people out there knows how to do this with simpler approach..