Junior Cycle · Junior Cycle Graphics
Junior Cycle Graphics: Bisectors & centre of a circle
How often Bisectors & centre of a circle comes up on the Graphics papers, every year it was asked, and questions to try.
CL Asked on 4 of the last 5 Common Level papers, most recently in 2026. most years
Quick ones on Bisectors & centre of a circle.
- Less than half the line
- More than half the line
- Exactly a quarter of it
- 20°
- 140°
- 35°
- Bisect two chords; they cross at the centre
- Draw two tangents and join their ends
- Bisect one chord; its midpoint is the centre
Show the answers
(a) More than half the line
(b) 35°
(c) Bisect two chords; they cross at the centre
Common Level
Asked on 4 of the last 5 Common Level papers, most recently in 2026. most years
Every paper, year by year
| Year | Where it came up |
|---|---|
| 2026 | Q1d |
| 2025 | Q1c, Q5e |
| 2024 | Not asked |
| 2023 | Q1c, Q1d |
| 2022 | Q1b, Q1c |
Links open the State Examinations Commission’s paper for that year.
More Bisectors & centre of a circle questions
Bisectors & centre of a circle, 3 marks
Every point on the bisector of an angle is?
- The same distance from the vertex
- At right angles to one arm
- The same distance from both arms
Show the answer
The same distance from both arms
Distances are measured at right angles to each arm. That is why the centre of a circle touching both arms of an angle lies on the angle's bisector.
Bisectors & centre of a circle, 3 marks
You bisect just one chord of a round tabletop. What does that bisector give you?
- The length of the radius
- A line through the centre
- The exact centre, at its midpoint
Show the answer
A line through the centre
One chord's bisector is a line through the centre, but the centre could be anywhere on it. A second chord's bisector crosses it to fix the exact point.
Other Graphics topics
- Angles, triangles & polygons
- Auxiliary views & true shape
- Dividing a line into equal parts
- Drawing conventions & dimensions
- Ellipse
- Freehand pictorial sketching
- Freehand sketching of views
- Orthographic projection
- Parabola
- Rendering & presentation
- Spatial reasoning & visualising
- Surface development
- Tangents & circles in contact
- True length & indexing
- Circle terms & properties
- Measurement, scales & area
- Perspective drawing
- Sections & truncated solids
- Similar figures & enlargement
- Axonometric projection
- Solids & their properties
- Transformations & symmetry
- Isometric & oblique drawing
- Solids of revolution