Medal for Geometry help.
@surjithayer
@daniel.ohearn1
didn't I just show u this yesterday
your method was incorrect, sorry.
after a rotation of 90 degrees, we have a coordinate change, like below: \[\left( {x,y} \right) \to \left( {y, - x} \right)\] for example, the new coordinates of \(T=(3,-1)\), are: \((-1,-3)\)
please write the new coordinates of other points, using my rule above
X= (0,0) M= (-1,-2) ----> (-2,-1)
Q= (1,-3)
I got this: \(Q'=(3,1)\)
sorry, I have made an error, here is the right equation: \[\left( {x,y} \right) \to \left( { - y,x} \right)\]
\[\left( {3, - 1} \right) \to \left( {1,3} \right) = T'\]
x=0,-3
please wait a moment, I have to review my equations @shaleiah
This might help http://www.regentsprep.org/regents/math/geometry/GT4/Rotate.htm
but looks like you got it, then?
the rule: \[\left( {x,y} \right) \to \left( { - y,x} \right)\] is correct! so we have the subsequent images: \[\begin{gathered} \left( {3, - 1} \right) \to \left( {1,3} \right) = T' \hfill \\ \left( {0, - 3} \right) \to \left( {3,0} \right) = X' \hfill \\ \left( { - 2, - 1} \right) \to \left( {1, - 2} \right) = M' \hfill \\ \left( { - 1,3} \right) \to \left( { - 3, - 1} \right) = Q' \hfill \\ \end{gathered} \]
\[\left( {3, - 1} \right) \to \left( {1,3} \right) = T'\] \[\left( {0, - 3} \right) \to \left( {3,0} \right) = X'\] \[\left( { - 2, - 1} \right) \to \left( {1, - 2} \right) = M'\] \[\left( { - 1,3} \right) \to \left( { - 3, - 1} \right) = Q'\]
@Michele_Laino
Omg, I got it :D
it is wrong, please look at my images above
are you sure?
yes! for example, we have: \[\left( {0, - 3} \right) \to \left( {3,0} \right) = X'\] nevertheless it is different in the drawing
\(X_1=(0,3)\) is wrong
Alright, im going to re-graph the points.
please we have: \[\left( {1,3} \right) = T'\] whereas \(T_1=(3,1) \neq T'\)
okay, I understand.
please connect T1 wit Q1 directly
with*
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