Circles, sectors and arcs - AQACircumference of a circle
Circles are 2D shapes with one side and no corners. The circumference is always the same distance from the centre - the radius. Sectors, segments, arcs and chords are different parts of a circle.
The circumference of a circle is the distance around the circle. It is another name for the perimeter of a circle.
The circumference of a circle is calculated using the formula: \(\text{circumference} = \pi \times \text{diameter}\), which can be written as \(\text{c} = \pi \text{d}\)
Or: \(\text{circumference} = 2 \times \pi \times \text{radius}\), which can be written as \(\text{c} = 2\pi \text{r}\)
The pi symbol (\(\pi\)) allows you to give the exact value to a calculation involving circles as pi cannot be written as an exact fraction or decimal. If a decimal answer is required, the value can be approximated as 3.14 (3 significant figures).
Scientific calculators have a \(\pi\) button which can be used during calculations.