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Block 1
Circles Introduction
x 0 3 4 5 -3 -4 -5
y
x2
+ y2
= 25
x 0 3 4 5 -3 -4 -5
y ±5 ±4 ±3 0 ±4 ±3 0
x2
+ y2
= 25
(0 , 5)
(0 , -5)
(3 , 4)
(3 , -4)
etc.
Uses of Circles
Wheels
Cogs
Time
Coins
Roads
Jewellery
3D – Balls
Drawing a Circle
Need to know
Where to draw it.
How big to make it.
→ Centre
→ Radius
Circles
Introduction
What is to be learned?
• How to find the equation of a circle with
centre the origin
Straight Line
Need
• Gradient
• Point
Circle
Need
• Centre
• Radius
Centre The Origin
radius = 5
(5,0)
(0,5)
(-5,0)
(0,-5)
5
3
4
(3,4)
x
yr
x2
+ y2
= r2
Making Equation
Centre Origin Radius 7
x2
+ y2
= 49
Centre Origin Radius 12
x2
+ y2
= 144
Given Equation
x2
+ y2
= 64
Centre Origin Radius 8
x2
+ y2
= 80
Centre Origin Radius √80
2x2
+ 2y2
= 32
x2
+ y2
= 16
Centre Origin Radius 4
Circle – Centre Origin
Equation is in form:
x2
+ y2
= r2
Ex1. x2
+ y2
= 36
Centre (0,0) and radius 6
Ex2. Centre (0,0) and radius 11
x2
+ y2
= 121
Ex 3. Circle x2
+ y2
= 90
Centre (0,0) Radius √90
Point (6 , 7) inside, outside or on circle?
Using Dist Formula
d2
= (6 – 0)2
+ (7 – 0)2
= 85
d = √85
Inside
√√9090
√√8585
(6 , 7)(6 , 7)
(0 , 0)

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Circles intro