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While making a square model of side (s+4), how many (4s) rectangles appear besides (s^2)?

Answer and explanation

Correct answer: 2

Direct answer: A, 2 rectangles. Divide each side of the large square into lengths s and 4. The division creates four parts: one square of area s², two rectangles with dimensions s by 4, and one square of area 16. Each of the two rectangles has area s × 4 = 4s. Therefore, exactly two regions have area 4s. Option A is correct. Option B is wrong because there are two strips, one along each direction. Option C confuses the number 4, which is a length, with the number of rectangles. Option D is too large and does not match the four-part area model. Algebra confirms this: (s+4)² = s² + 4s + 4s + 16 = s² + 8s + 16. Memory cue: in (a+b)², the two middle regions are ab and ab.

Related tags

Square ModelArea IdentityVisual AlgebraVisual Models Of IdentitiesExploring Algebraic IdentitiesMathematicsClass 9 Mcq

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