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What is obtained after simplifying (3r(r+2)-2r(4-r))?

Answer and explanation

Correct answer: \(5r^2-2r\)

Expand each bracket first: \(3r(r+2)=3r^2+6r\). Also, \(-2r(4-r)=-8r+2r^2\), since \(-2r\times(-r)=+2r^2\). Combining like terms gives \(3r^2+2r^2+6r-8r=5r^2-2r\). Hence, \(5r^2-2r\) is correct. The option \(5r^2+14r\) results from handling the negative sign incorrectly. Exam tip: carefully track signs while expanding brackets.

Related tags

Algebraic ExpressionsPolynomialsExpansionLike TermsDistributive PropertyIntroduction To PolynomialsMathematicsClass 9 Mcq

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