WorksheetsPARABOLA
Total questions: 8
Worksheet time: 1hrs 20mins
Find the equation of the parabola with Focus at (7, 0) and directrix x = - 7.
y2=− 28x
y2=7x
y2=28x
y2=4(x−7)
Find the equation of the parabola with Focus at (- 2,- 1) and Vertex (0, - 1).
(y+1)2=− 8x
(y+1)2= 8x
(y+1)2=− 8(x−1)
y2=− 8(x+1)
Find the vertex of the parabola with the equation 3y + 4x = − 2x2−14
(- 4, - 1)
(1, - 4)
(- 1, - 4)
(1, 4)
Identify the equation of the parabola.
y2 = −(x+3)−1
y +1= −4(x+3)2
y = −(x+3)2−1
y = (x+3)2−1
Solve for x and y.
3y = x + 3 and y2 = 13 + 2x
(18, 7) and (- 6, - 1)
(- 18, 7) and (6, - 1)
(- 6, 7)
(18, - 7) and (6, - 1)
The line x + 3y = 4 meets the curve x2−4x−4y=0 at the points A and B. Find the coordinates of A and of B.
(1.33, 1.78) and (0,4)
(-1.33, 1.78)
and (4, 1)
(- 1.33, 1.78)
and (4, 0)
(-1.33, 1.78)
and (- 4, 0)
Identify the Vertex and Focus of the parabola with the given equation 2y2−16y−20x+72=0
V(4, 4) and
F(- 2, 4)
V(- 2, 4) and
F(4, 4)
V(4.5, 4) and
F(2, 4)
V(2, 4) and F(4.5, 4)
Write the equation of the parabola given that the Focus is (0, 6)
and the Directrix is y = - 6.
y2=24x
x2=24y
x2=− 24y
x2=4(y−6)
