Conic Sections – Parabola (Standard Forms, Focus, Directrix, Latus Rectum)
Maths Higher · Grade 11 · Week 27 · 25 questions
In Grade 11 advanced mathematics, Conic Sections develops techniques for Parabola (Standard Forms, Focus, Directrix, Latus Rectum). These methods reappear throughout Grade 12 and in board + competitive exam papers.
What you'll practise
- Prove Parabola (Standard Forms, Focus, Directrix, Latus Rectum)
- Work through NCERT intext examples and exercise questions for conic sections
- Apply conic sections concepts to NCERT exercise and exemplar problems
All 25 questions in this Conic Sections – Parabola (Standard Forms, Focus, Directrix, Latus Rectum) quiz
Grade 11 Maths Higher — Conic Sections – Parabola (Standard Forms, Focus, Directrix, Latus Rectum): 25 practice questions with instant scoring and explanations.
- Standard equation of parabola with vertex at origin opening right:
- Focus of parabola y² = 12x:
- Directrix of parabola y² = 8x:
- Length of latus rectum of y² = 4ax:
- Parabola x² = -16y opens:
- Axis of parabola y² = 4ax is:
- Eccentricity of parabola:
- Vertex of parabola y² = 20x:
- Length of latus rectum of y² = 16x:
- Equation of parabola with focus (2, 0) and directrix x = -2:
- Parabola y² = 4ax passes through point (a, 2a)?
- Point on y² = 8x closest to focus (2, 0):
- Focal distance of point (x₁, y₁) on y² = 4ax:
- If focus is (0, 3) and directrix y = -3, parabola equation:
- Parabola x² = 4ay opens:
- Equation of directrix of x² = -8y:
- Length of latus rectum of x² = 12y:
- Parametric form of y² = 4ax:
- A parabola with latus rectum 8 and vertex at origin opening right:
- Ends of latus rectum of y² = 4ax:
- If vertex is (0, 0) and axis is y-axis with focus (0, -4):
- Point (3, 6) lies on which parabola?
- Latus rectum of parabola y² = 4ax is perpendicular to:
- Distance between focus and directrix of y² = 4ax:
- Focal chord passes through:
Question 1 of 250 correct so far