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If (2x+ky=19) and (x+y=7) have solution (x=5), what will be the value of (k)?

Answer and explanation

Correct answer: \(\frac{9}{2}\)

Substituting \(x=5\) in the second equation gives \(5+y=7\), so \(y=2\). Now substitute \(x=5\) and \(y=2\) in the first equation: \(2(5)+2k=19\). Thus, \(10+2k=19\), so \(2k=9\) and \(k=\frac{9}{2}\). Option \(5\) may result from solving \(2k=9\) incorrectly. In exams, verify the given solution in both equations.

Related tags

Pair Of Linear EquationsSubstitution MethodParameterAlgebraClass 10Algebraic Methods: Substitution Method And Elimination Method.Algebraic Methods Substitution Method And Elimination MethodPair Of Linear Equations In Two Variables

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