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Use the Equation of the Parabola in Standard Form y=a(xh)2+ky = a ( x - h ) ^ { 2 } + k

Question 57

Multiple Choice

Use the equation of the parabola in standard form y=a(xh) 2+ky = a ( x - h ) ^ { 2 } + k to determine the coordinates of the vertex and the equation of the axis of symmetry (complete the square if necessary) . Then graph The parabola. y=2x24xy = - 2 x ^ { 2 } - 4 x


A) vertex: (1,2) ( 1 , - 2 ) ;
Line of symmetry x=1x = 1
 Use the equation of the parabola in standard form  y = a ( x - h )  ^ { 2 } + k  to determine the coordinates of the vertex and the equation of the axis of symmetry (complete the square if necessary) . Then graph The parabola.  y = - 2 x ^ { 2 } - 4 x  A)  vertex:  ( 1 , - 2 )  ; Line of symmetry  x = 1     B)  vertex:  ( - 1,2 )  ; Line of symmetry  x = - 1    C)  vertex:  ( - 1 , - 2 )  ; Line of symmetry  x = - 1     D)  vertex:  ( 1,2 )  ; Line of symmetry  x = 1

B) vertex: (1,2) ( - 1,2 ) ;
Line of symmetry x=1x = - 1
 Use the equation of the parabola in standard form  y = a ( x - h )  ^ { 2 } + k  to determine the coordinates of the vertex and the equation of the axis of symmetry (complete the square if necessary) . Then graph The parabola.  y = - 2 x ^ { 2 } - 4 x  A)  vertex:  ( 1 , - 2 )  ; Line of symmetry  x = 1     B)  vertex:  ( - 1,2 )  ; Line of symmetry  x = - 1    C)  vertex:  ( - 1 , - 2 )  ; Line of symmetry  x = - 1     D)  vertex:  ( 1,2 )  ; Line of symmetry  x = 1
C) vertex: (1,2) ( - 1 , - 2 ) ;
Line of symmetry x=1x = - 1
 Use the equation of the parabola in standard form  y = a ( x - h )  ^ { 2 } + k  to determine the coordinates of the vertex and the equation of the axis of symmetry (complete the square if necessary) . Then graph The parabola.  y = - 2 x ^ { 2 } - 4 x  A)  vertex:  ( 1 , - 2 )  ; Line of symmetry  x = 1     B)  vertex:  ( - 1,2 )  ; Line of symmetry  x = - 1    C)  vertex:  ( - 1 , - 2 )  ; Line of symmetry  x = - 1     D)  vertex:  ( 1,2 )  ; Line of symmetry  x = 1

D) vertex: (1,2) ( 1,2 ) ;
Line of symmetry x=1x = 1
 Use the equation of the parabola in standard form  y = a ( x - h )  ^ { 2 } + k  to determine the coordinates of the vertex and the equation of the axis of symmetry (complete the square if necessary) . Then graph The parabola.  y = - 2 x ^ { 2 } - 4 x  A)  vertex:  ( 1 , - 2 )  ; Line of symmetry  x = 1     B)  vertex:  ( - 1,2 )  ; Line of symmetry  x = - 1    C)  vertex:  ( - 1 , - 2 )  ; Line of symmetry  x = - 1     D)  vertex:  ( 1,2 )  ; Line of symmetry  x = 1

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