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Choose the solution of (x+5y=37) and (3x-y=15).

Answer and explanation

Correct answer: \((7,6)\)

From the second equation, \(3x-y=15\), so \(y=3x-15\). Substituting this into \(x+5y=37\) gives \(x+5(3x-15)=37\). Hence, \(16x=112\), so \(x=7\) and \(y=6\). Therefore, \((7,6)\) is the correct solution. For example, \((8,5)\) gives \(33\), not \(37\), in the first equation. Exam tip: always verify the ordered pair in both equations.

Related tags

Pair Of Linear EquationsSubstitution MethodAlgebraic MethodsClass 10Coordinate PairAlgebraic Methods: Substitution Method And Elimination Method.Algebraic Methods Substitution Method And Elimination MethodPair Of Linear Equations In Two Variables

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