Example 7 - D , has a value of zero, then the system is...

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Example 2 Solve this system of equations, using Cramer's Rule. Find the minor determinants. Use the constants to replace the x -coefficients.
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Use the constants to replace the y -coefficients. Use the constants to replace the z -coefficients.
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Therefore, The check is left to you. The solution is x = 1, y = –2, z = –3. If the denominator determinant,
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Unformatted text preview: D , has a value of zero, then the system is either inconsistent or dependent. The system is dependent if all the determinants have a value of zero. The system is inconsistent if at least one of the determinants, D x , D y , or D z , has a value not equal to zero and the denominator determinant has a value of zero....
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This note was uploaded on 11/10/2011 for the course MATH 1310 taught by Professor Staff during the Fall '07 term at Texas State.

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Example 7 - D , has a value of zero, then the system is...

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