Sequences and Series MCQs 20 min Score: 0 Attempted: 0/20 Subscribe 1. The nth term of an A.P. whose 1st term is βaβ and common difference is βdβ is: (A) 2a + (n + 1)d (B) a + (n + 1)d (C) a + (n β 1)d (D) a + (d β 1)nShow All Answers 2. The nth term of an A.P. 1, 4, 7, β¦β¦ is: (A) 17 (B) 19 (C) 21 (D) 23Show All Answers 3. If a, b, c are in A.P. then: (A) b β a = c β b (B) b/c = a/b (C) a + b = b + c (D) a/b = c/aShow All Answers 4. The 10th term of 7, 17, 27, β¦β¦ is: (A) 97 (B) 98 (C) 99 (D) 100Show All Answers 5. The sum of n terms of an A.P. with βaβ as 1st term and βdβ as common difference is: (A) n/2 [a + (n β 1)d] (B) n/2 [2a + (n β 1)d] (C) n/2 [a + (n + 1)d] (D) n/2 [2a β (n β 1)d]Show All Answers 6. Arithmetic mean between xβ3 and x+3 is: (A) x (B) 2x (C) 3 (D) β3Show All Answers 7. If Sn = nΒ² + n + 1 then its 4th term will be: (A) 21 (B) 40 (C) 41 (D) 101Show All Answers 8. Arithmetic mean between β7 and 7 is: (A) 7/2 (B) β7/2 (C) 0 (D) 14Show All Answers 9. The sum of the series 1 + 2 + 3 + β¦β¦ + 100 is: (A) 100 (B) 5000 (C) 5050 (D) 500Show All Answers 10. The nth term of a G.P a, ar, arΒ², β¦β¦ is: (A) arΒ² (B) arn+1 (C) a r^(nβ1) (D) arnβ1Show All Answers 11. The 5th term of a G.P 1, 1/2, 1/4, β¦β¦ is: (A) 1/8 (B) β1/8 (C) 1/16 (D) 1/32Show All Answers 12. The 6th term of G.P 1, 2, 4, β¦β¦ is: (A) 4 (B) 8 (C) 16 (D) 32Show All Answers 13. The G.M. between a and b is: (A) Β±β(ab) (B) ab (C) Β±ab (D) β(ab)Show All Answers 14. If x, y, z are in G.P. then: (A) 2y = x + z (B) 2y = xz (C) yΒ² = xz (D) zΒ² = xyShow All Answers 15. Geometric mean between 3 and 27 is: (A) β9 (B) 12 (C) 15 (D) Β±9Show All Answers 16. The sum of n terms of a geometric series a + ar + arΒ² + β¦β¦; |r| < 1 is: (A) (ar^(nβ1))/(1βr) (B) a(1βr^n)/(1βr) (C) (ar^(n+1))/(1βr) (D) a(rβ1)/(1βr)Show All Answers 17. The sum of 6 terms of the series 1 + 2 + 4 + β¦β¦ is: (A) 63 (B) 64 (C) 65 (D) 66Show All Answers 18. The sum of 5 terms of the series 1 β 2 + 4 β¦β¦ is: (A) 16 (B) 11 (C) β11 (D) β16Show All Answers 19. The sum of infinite terms of a G.P. a, ar, arΒ², β¦β¦ if |r| < 1 is: (A) a/(1βr) (B) a(1βr^n)/(1βr) (C) arnβ1 (D) None of theseShow All Answers 20. The sum of infinite geometric series 1 + 1/3 + 1/9 + β¦β¦ is: (A) 3/2 (B) β3/2 (C) 2/3 (D) β2/3Show All Answers