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Identifying a Circle from its Equation

When analyzing a general conic section equation, the graph represents a circle if the equation contains both x2x^2 and y2y^2 terms, and these two terms have the exact same coefficients. For example, the equation x2+y26x8y=0x^2 + y^2 - 6x - 8y = 0 represents a circle because both the x2x^2 and y2y^2 terms share a coefficient of 11.

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Updated 2026-05-26

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Intermediate Algebra @ OpenStax

Ch.11 Conics - Intermediate Algebra @ OpenStax

Algebra