Points \( A(1,-5) \) and \( B(6,2) \) were transformed using a composition of transformations, \( R_{y-a w w}(A B) \) and then \( T_{1,2>}\left(A^{\prime} B^{\prime}\right) \).
What are the coordinates of \( A^{\prime} \) and \( B^{\prime \prime} \) ?
A. \( A^{\prime}(1,5) \) and \( B^{\prime}(6,-2) \)
B. \( A^{\prime}(-1,-5) \) and \( B^{\prime}(-6,2) \)
C. \( A^{\prime}(-5,1) \) and \( B^{\prime}(2,6) \)
D. \( A^{\prime}(-1,-5) \) and \( B^{\prime}(6,-2) \)
13 b.
What are the coordinates of \( A^{\prime \prime} \) and \( B^{\prime \prime} \) ?
A. \( A^{\prime \prime}(0,-3) \) and \( B^{\prime \prime \prime}(-5 ; 4) \)
B. \( A^{\prime \prime}(3,-4) \) and \( B^{\prime \prime}(8,3) \)
C. \( A^{\prime \prime}(0,-3) \) and \( B^{\prime \prime}(4,-5) \)
D. \( A^{\prime \prime}(3,6) \) and \( B^{\prime \prime}(8,-1) \)
