Asian Journal of Mathematics and Computer Research

NON-EQUIVALENCE & EQUIVALENCE OF LINEAR INEQUALITIES AND EQUATIONS: A NOTE

PRITIBHUSHAN SINHA *

6, A J C Bose Road, Thakurpukur, Kolkata–700063, West Bengal, India.

*Author to whom correspondence should be addressed.

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Abstract

We show that a linear inequality cannot be replaced by a set of linear equations. For more than one linear inequality, this may be possible. We discuss some characteristics of such a system.

Keywords: Linear equations, linear inequalities, non-equivalence, equivalence

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