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In ( (2a+b+c)^2 ), which mixed terms come besides (2bc)?

Answer and explanation

Correct answer: (4ab) and (4ac)

The direct answer is option A: the mixed terms are \(4ab\) and \(4ac\). Use \((p+q+r)^2=p^2+q^2+r^2+2pq+2pr+2qr\), taking \(p=2a\), \(q=b\), and \(r=c\). The three mixed products are \(2(2a)(b)=4ab\), \(2(2a)(c)=4ac\), and \(2(b)(c)=2bc\). Since \(2bc\) is already mentioned, the other two are \(4ab\) and \(4ac\). Option A is therefore correct. Option B gives \(2ab\) and \(2ac\), but it forgets that the first term is \(2a\), not a. Option C lists square terms, not mixed terms, and even \((2a)^2\) equals \(4a^2\). Option D contains an unsuitable three-variable product and a non-mixed linear term. Memory cue: every pair of different terms contributes twice their product.

Related tags

Three Term SquareMixed TermsCoefficients

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