\(\triangle PQR \sim \triangle XYZ\) and \(PQ : XY = 3 : 4\). Then \(A(\triangle PQR) : A(\triangle XYZ) = \)

A. 3 : 4

B. 4 : 3

C. 9 : 16

D. 16 : 9

Doubtly AI Asked 24 Oct 2026 AI-verified · Oct 2026 ssc 10th Save WhatsApp Report

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Answer: C. 9 : 16

The ratio of the areas of similar triangles is the square of the ratio of corresponding sides: \(3^2 : 4^2 = 9 : 16\).

Doubtly AI · 24 Oct 2026 AI-verified · Oct 2026 Report

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