కింది సమితిలోని సంఖ్యల మాదిరిగానే సంఖ్యలకు సంబంధించిన సమితిను ఎంచుకోండి?

(గమనిక: సంఖ్యలను దాని అంకెలుగా విభజించకుండా, మొత్తం సంఖ్యలపై కార్యకలాపాలు చేయాలి.)

(3, 14, 1)

(4, 36, 2)

This question was previously asked in
SSC CGL 2022 Tier-I Official Paper (Held On : 01 Dec 2022 Shift 1)
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  1. (8, 12, 2)
  2. (5, 81, 4)
  3. (7, 40, 3)
  4. (8, 260, 2)

Answer (Detailed Solution Below)

Option 4 : (8, 260, 2)
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Detailed Solution

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తర్కం : (1వ సంఖ్య యొక్క ఘనమూలం + 3వ సంఖ్య యొక్క ఘనమూలం) / 2 = 2వ సంఖ్య

ఇచ్చినది :

  • (3, 14, 1)

\({(3)^3 + (1)^3 \over 2}\) = 14

\({27 + 1 \over 2}\) = 14

\({28 \over 2}\) = 14

⇒14 = 14 (LHS = RHS)

  • (4, 36, 2 )

\({(4)^3 + (2)^3 \over 2}\) = 36

\({64 + 8 \over 2}\) = 36

\({72 \over 2}\) = 36

⇒36 = 36 (LHS = RHS)

కాబట్టి,

  • ఎంపిక - (1) : (8, 12, 2 )

\({(8)^3 + (2)^3 \over 2}\) = 12

\({512 + 8 \over 2}\) = 12

\({520 \over 2}\) = 12

⇒260 12 (LHS RHS)

  • ఎంపిక - (2) : (5, 81, 4)

\({(5)^3 + (4)^3 \over 2}\) = 81

\({125 + 64 \over 2}\) = 81

\({189 \over 2}\) = 81

⇒94.5 81 (LHS RHS)

  • ఎంపిక - (3) : (7, 40, 3)

\({(7)^3 + (3)^3 \over 2}\) = 40

\({343 + 27 \over 2}\) = 40

\({370 \over 2}\) = 40

⇒185 40 (LHS RHS)

  • ఎంపిక - (4) : (8, 260, 2)

\({(8)^3 + (2)^3 \over 2}\) = 260

\({512 + 8 \over 2}\) = 260

\({520 \over 2}\) = 260

⇒260 = 260 (LHS = RHS)

కాబట్టి, "ఎంపిక - (4)" సరైన సమాధానం.

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Last updated on Jun 13, 2025

-> The SSC CGL Notification 2025 has been released on 9th June 2025 on the official website at ssc.gov.in.

-> The SSC CGL exam registration process is now open and will continue till 4th July 2025, so candidates must fill out the SSC CGL Application Form 2025 before the deadline.

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