ఒకవేళ Δ ABC~Δ FDE అంటే AB = 9 సెం.మీ, AC = 11 సెం.మీ, DF = 16 సెం.మీ మరియు DE = 12 సెం.మీ, అప్పుడు BC యొక్క పొడవు:

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SSC CGL 2022 Tier-I Official Paper (Held On : 03 Dec 2022 Shift 2)
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  1. \(5\frac{3}{4}\) సెం.మీ
  2. \(4\frac{3}{5}\) సెం.మీ
  3. \(3\frac{5}{7}\) సెం.మీ
  4. \(6\frac{3}{4}\) సెం.మీ

Answer (Detailed Solution Below)

Option 4 : \(6\frac{3}{4}\) సెం.మీ
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Detailed Solution

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ఇచ్చినది:

AB = 9 సెం.మీ, AC = 11 సెం.మీ, DF = 16 సెం.మీ మరియు DE = 12 సెం.మీ

ఉపయోగించిన భావన:

రెండు త్రిభుజాలు సారుప్యాలుగా ఉన్నప్పుడు, వాటి సంబంధిత కోణాలు సమానంగా ఉంటాయి మరియు వాటి సంబంధిత భుజాలు అనులోమానుపాతంలో ఉంటాయి.

గణన:

ΔABC ~ ΔFDE వలె

F3 SSC Arbaz 8-8-2023 D17

కాబట్టి, AB/DF = BC/DE = AC/FE

ఇప్పుడు,

AB/DF = BC/DE

⇒ 9/16 = BC/12

⇒ BC = (9 × 12)/16

⇒ BC = 27/4

⇒ BC = \(6\frac{3}{4}\) సెం.మీ

∴ BC పొడవు \(6\frac{3}{4}\) .

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