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Home » So aₙ = 0.05n² + 0.45n + 0.7 - Blask

So aₙ = 0.05n² + 0.45n + 0.7 - Blask

📅 March 9, 2026 👤 scraface

Mar 09, 2026

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Now subtract equation (1) from equation (3):
4x + 6y - 4x + 5y = -32 \\
11y = -32 \\
y = -\frac{32}{11}
Substitute $ y = -\frac{32}{11} $ into equation (2):
2x + 3\left(-\frac{32}{11}\right) = -6 \\
2x - \frac{96}{11} = -6 \\
2x = -6 + \frac{96}{11} = \frac{-66 + 96}{11} = \frac{30}{11} \\
x = \frac{15}{11}
Thus, the intersection point is $ \left( \frac{15}{11}, -\frac{32}{11}...

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