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In the given series – If we take A = 1402 So, B = 698 Similarly, A = 698 So, 346 = B and so on ----- For (i) 1402 = 2 ×698+6 1402 = 1402 Similarly, 698 = 346 ×2+6 698 = 698 So, if we take any term of given series, then statement (i) following. For (ii) 6 × 698 = 1402 ×3+4 4188 ≠ 4210 So, statement (ii) did not follow if we take any term of the given series as ‘A’ & ‘B’ For (iii) (1402 – 698) = 2 ×(698−346) 704 = 2 ×352 704 = 704 So, if we take any term of given series as A and B, then statement (iii) following
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