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Circle Equation at Origin — AQA Level 2 Certificate Further Maths 8365
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Mathematics
AQA Level 2 Certificate Further Mathematics
Coordinate Geometry (2 dimensions only)
Circle Coordinate Geometry
Circle Equation at Origin
AQA Level 2 Certificate Further Mathematics · 8365
Circle Equation at Origin
What you need to know
Formulate the algebraic equation of a circle centered precisely at the origin when given its radius, utilizing the standard form:
x
2
+
y
2
=
r
2
x^2 + y^2 = r^2
x
2
+
y
Revision notes
1
Circle Equation at Origin
8 key terms
Practise with past papers
Key terms & definitions
Previous topic: Straight Lines
Drawing Straight Lines
Next subtopic
General Circle Equation
2
=
r
2
Apply established geometric theorems to solve coordinate geometry problems, identifying that the angle created in a semi-circle is exactly 90 degrees.
Analyze circle properties to mathematically demonstrate that the perpendicular line from the center to a chord perfectly bisects that chord.
Apply the geometric rule stating that the angle formed between a tangent and its corresponding radius is 90 degrees.
Calculate and prove that tangents drawn from a single external coordinate point to a circle are perfectly equal in length.