
Conic Sections – Parabola (Standard Equations & Properties)
Maths · Grade 11 · Week 26 · 25 questions
All 25 questions in this Conic Sections – Parabola (Standard Equations & Properties) quiz
Grade 11 Maths — Conic Sections – Parabola (Standard Equations & Properties): 25 practice questions with instant scoring and explanations.
- The standard form of parabola with vertex at origin and focus on x-axis is:
- The standard form of parabola with vertex at origin and focus on y-axis is:
- For parabola y² = 4ax, the focus is at:
- For parabola y² = 4ax, the directrix is:
- For parabola x² = 4ay, the focus is at:
- For parabola x² = 4ay, the directrix is:
- For parabola y² = 8x, the value of 'a' is:
- For parabola y² = 12x, the focus is:
- The length of latus rectum of parabola y² = 4ax is:
- The latus rectum of parabola x² = 12y is:
- A parabola y² = 4x passes through which point?
- The vertex of parabola (x - 2)² = 8(y - 3) is:
- The focus of parabola (x - 2)² = 8(y - 3) is:
- The directrix of parabola (x - 1)² = 12(y - 2) is:
- For parabola y² = -4x, the parabola opens:
- For parabola x² = -4y, the parabola opens:
- Equation of parabola with vertex (0, 0), focus (2, 0) is:
- Equation of parabola with vertex (0, 0), focus (0, 3) is:
- If parabola passes through (2, 4) and has axis along y-axis, it is:
- The vertex of parabola y² - 6y - 8x + 1 = 0 is:
- A focal chord of parabola y² = 4ax has length:
- The point (t², 2t) lies on parabola:
- The parametric form of parabola y² = 4ax uses parameter:
- For parabola y² = 4x, the ends of latus rectum are:
- The axis of parabola (x - 1)² = 4(y + 2) is:
Question 1 of 250 correct so far