circumference (c) of a circle is directly proportional to its radius ( r) using the symbol of
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Step-by-step explanation:
To prove :- Circumference (c) of a circle is directly proportional to its radius (r)
⏺️ We know circumference ( c ) = 2 π r
=> c = 2 π r
⏺️ We know 2 π is a constant let suppose k
=> c = k r
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It is denoted as c ∝ r
- It in common is a geometrical shape that has an infinite radius, complex chords, and apparent diameters.
- The given condition denotes that there is some constant k such that for all circles.
- Also, that if the radius of the figure is doubled, then in that case, its circumference is also doubled.
- Such a relationship of the circumference (c) of a circle is directly proportional to its radius ( r) in symbol form is described as - c ∝ r
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