# Solve where πΒ² + πΒ² = π and π + π = π (substituting)

Solve simultaneous equations by substituting a linear equation into a quadratic equation. You need to be confident in solving quadratics by factorisation and by the quadratic formula before starting this lesson. Examples include quadratics of the form πΒ² + πΒ² = π, where r can be a square number.

# Video

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# Worksheet

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# Lesson summary: Solve where πΒ² + πΒ² = π and π + π = π (substituting)

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The next lesson in Simultaneous Equations Linear & Quadratic is "Solve where xy = a and y = 2x + 1 (substituting)"