triangle CAT was rotated to create triangle C'A'T' describe the transformation using details and degrees. imagine points C and C' were two points on a circle named O that had the origin as its center. now imagine points A and A' were to also lie on a circle named T with the origin as its center. what type of circle would O and T create?
@ganeshie8
what do you notice about both the triangles ?
they are both congruent
thats right, and how about the transformation ?
it seems ACT was rotated in clockwise direction by 90 degrees to product A'C'T' ?
ok
rotate 90 clockwise rule : (x, y) --> (y, -x)
this rule is same as the rule for rotation 270 counter clockwise
see if you can describe the transformation
so the answer for this would be: ACT was rotated in clockwise direction by 90 degrees to product A'C'T' using the rule(x, y) --> (y, -x) making ACT and A'C'T' congruent
just put this : ACT was rotated in clockwise direction by 90 degrees to produce A'C'T' using the rule(x, y) --> (y, -x)
we are not done yet
look at the diagram, if you draw two circles : 1) circle O passing through C and C' 2) circle T passing through A and A' they both will be concentric since the center is same for both circles, right ?
right
@ganeshie8
just explain the same in more words
I don't really know how
something like this : ACT was rotated in clockwise direction by 90 degrees to produce A'C'T' using the rule(x, y) --> (y, -x). The circles O and T are concentric since they both have origin as their centers. Also the circle O would be small compared to T because C is closer to origin.
the more you explain the more impressed your teacher will be
okay thank you
np :)
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