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Which linear polynomial decreases as the value of its variable increases?

Answer and explanation

Correct answer: \(-3x+7\)

For a linear polynomial \(ax+b\), the sign of coefficient \(a\) determines its direction of change. In \(-3x+7\), the coefficient is \(-3\), so its value decreases as \(x\) increases. A positive coefficient, as in \(5x+2\), indicates growth. Exam tip: check the coefficient of \(x\) first.

Related tags

Linear PolynomialsGrowth And DecayCoefficientNegative SlopeClass 9 MathematicsLinear Growth And DecayIntroduction To PolynomialsMathematics

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