Materi : Transformasi Geometri
P( x,y ) => D[ Q(a,b),k ] => ( a + k[ x - a ] , b + k[ y - b ] )
Maka
Q( 6,3 ) => D[ (3,-5) , -1 ] => ( x' , y' )
---
x' = a + k[ x - a ]
x' = 3 + (-1)[ 6 - 3 )
x' = 3 - 3
x' = 0
y' = b + k[ y - b ]
y' = - 5 + (-1)[ 3 - {-5} ]
y' = - 5 - 8
y' = -13
Maka Bayangan Titik Q( 6,3 ) setelah dilatasi terhadap titik pusat ( 3,-5 ) adalah Q'( 0,-13 ).
Semoga bisa membantu
[tex] \boxed{ \colorbox{darkblue}{ \sf{ \color{lightblue}{ answered\:by\: BLUEBRAXGEOMETRY}}}} [/tex]
(x' , y') = (3 + (-1(6 - 3) , (-5 + (-1)(3 - (-5)
(x' , y') = (3 + (-1(3) , (-5 + (-1)(3 + 5)
(x' , y') = (3 - 3) , (-5 - 8)
(x' , y') = (0 , (-(5 + 8)
(x' , y') = (0 , -13)
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Verified answer
Materi : Transformasi Geometri
P( x,y ) => D[ Q(a,b),k ] => ( a + k[ x - a ] , b + k[ y - b ] )
Maka
Q( 6,3 ) => D[ (3,-5) , -1 ] => ( x' , y' )
---
x' = a + k[ x - a ]
x' = 3 + (-1)[ 6 - 3 )
x' = 3 - 3
x' = 0
---
y' = b + k[ y - b ]
y' = - 5 + (-1)[ 3 - {-5} ]
y' = - 5 - 8
y' = -13
---
Maka Bayangan Titik Q( 6,3 ) setelah dilatasi terhadap titik pusat ( 3,-5 ) adalah Q'( 0,-13 ).
Semoga bisa membantu
[tex] \boxed{ \colorbox{darkblue}{ \sf{ \color{lightblue}{ answered\:by\: BLUEBRAXGEOMETRY}}}} [/tex]
(x' , y') = (3 + (-1(6 - 3) , (-5 + (-1)(3 - (-5)
(x' , y') = (3 + (-1(3) , (-5 + (-1)(3 + 5)
(x' , y') = (3 - 3) , (-5 - 8)
(x' , y') = (0 , (-(5 + 8)
(x' , y') = (0 , -13)