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Progression - Online Quiz
Following quiz provides Multiple Choice Questions (MCQs) related to Progression. You will have to read all the given answers and click over the correct answer. If you are not sure about the answer then you can check the answer using Show Answer button. You can use Next Quiz button to check new set of questions in the quiz.
Answer : D
Explanation
Here a = 14, d = (9 - 14) = -5. ∴ T₁₂ = a + (12 -1) d = a + 11d = 14 + 11 * (-5) = -41.
Q 2 - What number of numbers arrive somewhere around 10 and 200 which are precisely separable by 7?
Answer : D
Explanation
Requisite numbers are 14, 21, 28, 35 .., 196. This is an A.P. in which a = 14 and d = 7 a +(n-1) d = 196 ⇒ 14+(n-1)*7 =196 = (n-1)*7 = 182 ⇒ (n-1) = 26 ⇒ n = 27.
Q 3 - What number of products of arrive between the whole numbers 15 and 105, both comprehensive?
Answer : B
Explanation
Requisite no. are 15, 18, 21, 24, 105. Here a = 15 and d = (18-15) = 3 Let their number be n. Then, a + (n-1) d =105 ⇒ 15+ (n-1)*3 = 105 ⇒ a+ (n-1) d = 105 ⇒ 15+ (n-1)*3 = 105 ⇒ (n-1)*3 = 90 ⇒ n-1 =30 ⇒ n = 31
Answer : D
Explanation
Here a=45, d =1 and L=115. A+ (n-1) d = 115 ⇒ 45+ (n-1) *1 = 115 (n-1 ) = 70 ⇒ n = 71 Sum = n/2 * (a+L) = 71/2 * (45 +115) = 71/2 *160 = (71 *80) = 5680.
Answer : C
Explanation
Sum = (1+3 +5+7+...to 20 terms
Here a = 1, d = (3-1) =2 and n = 20.
∴ Sṇ = n/2 {2a + (n-1) d} =20/2 *{2*1+ (20-1)*2} =10*40=400.
Answer : A
Explanation
Given series is a G.P. in which a =3, r= 3 and Sn =363 ∴ Sn = a (rⁿ-1)/(r-1) ⇒ 3*(3ⁿ-1)/ (3-1) = 363 ⇒ 3ⁿ-1 = 363*2/3 = 242 3ⁿ= 243 = 3⁵⇒ n =5
Answer : A
Explanation
This is an infinite G.P in which a =1 and r = 1/2 Sum of infinite G.P. = a/ (1-r) = 1/ (1-1/2) =2
Q 8 - A clock hums 1 time at 1o, clock, 2 times at 2o, clock, 3 times at 3o, clock etc. What will be the aggregate quantities of hums in a day?
Answer : C
Explanation
Total number of buzzes =2 (1+2+3+..........+12). This is an A.P. in which a=1, d=1, n = 12 and L = 12. (1+2+3+ .........+12) = 12/2* (1+12) = 78. ∴ Total number of buzzes = (2 * 78) = 156.
Answer : D
Explanation
We know that (12+22+32+... +a2) = {n(n+1)(2n+1)}/6
Given Exp. = (12+22+...+132+142+??+302)-(12+22+...+132)
= (30*31*61)/6 - (13*14*27)/6 = (9455- 819) = 8636
aptitude_progression.htm
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