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In the area model of \((p+q)^2\), which two parts are always rectangles of equal area?

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Answer and explanation

Correct answer: Two \(pq\) rectangles

The model for \((p+q)^2\) has squares of areas \(p^2\) and \(q^2\), along with two rectangles, each measuring \(p\times q\). Hence the two \(pq\) rectangles have equal area. The squares need not be equal. Exam tip: identify the middle term as \(2pq\).

Related tags

Algebraic IdentitiesArea ModelVisual ModelsPerfect Square IdentityBinomial Square

Frequently asked questions

What is the correct answer to this question?

Two \(pq\) rectangles

Why is this the correct answer?

The model for \((p+q)^2\) has squares of areas \(p^2\) and \(q^2\), along with two rectangles, each measuring \(p\times q\). Hence the two \(pq\) rectangles have equal area. The squares need not be equal. Exam tip: identify the middle term as \(2pq\).

Which subject and chapter does this question cover?

This is a Class 9 Mathematics question. Chapter: Exploring Algebraic Identities. Topic: Visual models of identities.

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