(prove this theorem) Theorem 9.6.4 The function V(x, y) = ar + bxy + cy is positive definite if, and only if, a> 0 and 4ác – b2> 0, and is negative definite if, and only if, 4 0.

(prove this theorem) Theorem 9.6.4 The function V(x, y) = ar + bxy + cy is positive definite if, and only if, a> 0 and 4ác – b2> 0, and is negative definite if, and only if, 4<0 and 4ac - b > 0.

Theorem 9.6.4 The function<br>V(x, y) = ar + bxy + cy<br>is positive definite if, and only if,<br>a> 0 and 4ác – b2> 0,<br>and is negative definite if, and only if,<br>4<0 and 4ac - b > 0.<br>

Extracted text: Theorem 9.6.4 The function V(x, y) = ar + bxy + cy is positive definite if, and only if, a> 0 and 4ác – b2> 0, and is negative definite if, and only if, 4<0 and="" 4ac="" -="" b=""> 0.

Jun 05, 2022

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(prove this theorem) Theorem 9.6.4 The function V(x, y) = ar + bxy + cy is positive definite if, and only if, a> 0 and 4ác – b2> 0, and is negative definite if, and only if, 4 0.

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