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📅 March 13, 2026 👤 scraface

Mar 13, 2026

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Thus, the sum is \( \boxed{50} \).
\boxed{50}
Question: How many integer solutions \( (x, y) \) lie on the ellipse \...
The ellipse is \( \frac{x^2}{16} + \frac{y^2}{9} = 1 \). Since \( |x|...
We seek integer \( x, y \) such that:
\frac{x^2}{16} + \frac{y^2}{9} = 1, \quad |x| \leq 4, \quad |y| \leq 3
Multiply both sides by \( 144 = 16 \cdot 9 \):
\cdot \left( \frac{x^2}{16} + \frac{y^2}{9} \right) = 9x^2 + 16y^2 = 1...
So we solve \( 9x^2 + 16y^2 = 144 \) in integers with \( |x| \leq 4 \)...
We try all integer \( x \) from \( -4 \) to \( 4 \), compute \( 9x^2 \...

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