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GRE Aptitude Mock Test

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GRE Aptitude Mock Test. We covered all the GRE Aptitude Mock Test in this post for free so that you can practice well for the exam.

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These types of competitive MCQs appear in the exams like GRE, CAT, CSAT, CLAT, Banking, Defence, G.I.C, GMAT, IBPS, L.I.C, MAT, Railway, SSC, UPSC, UGC, XAT, CDS, CPO, ICET, IMA, Income Tax, Insurance, KPSC, NDA, SNAP Test, Sub Inspector of Police, TNPSC, all Government Exams, and other Competitive Examinations, etc. We created all the competitive exam MCQs into several small posts on our website for your convenience.

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MCQ on GRE Aptitude for Students

How many terms of an Arithmetic progression series 5 +7+9+ ….. must be taken in order that the sum maybe 480?

(a) 18

(b) 15

(c) 24

(d) 20

(e) 28

Option d – 20

The third term of a G. P. is 4, then find the product of the first five terms

(a) 1024

(b) 512

(c) 256

(d) 128

(e) 2048

Option a – 1024

Find the sum of integers from 1 to 100 which are divisible by 2 or 5.

(a) 3050

(b) 3040

(c) 3100

(d) 2950

(e) 2999

Option a – 3050

A man saves Rs. 4 more days than he did a day before. If he saves Rs. 20 on the first day, in the month of February 2017, he saved approximately?

(a) 1000

(b) 1500

(c) 2000

(d) 2500

(e) 3000

Option c – 2000

A ball is thrown from a height of 32 meters. It bounces back to the 4th of its previous height each time before coming to rest. Find the distance it covers before coming to rest

(a) 220

(b) 224

(c) 226

(d) 230

(e) Unlimited

Option b – 224

Given A, and B are the sums of GP series (1, 1/4, 1/16,…) and (1, 1/2, 1/4,…) Find the value of (3A/(B).

(a) 1

(b) 2

(c) 9

(d) 12

(e) 15

Option b – 2

Find the sum of infinite terms of series 9, -6, +4,-….

(a) 27/5

(b) 2/5

(c) 3/4

(d) 1/4

(e) None

Option a – 27/5

Find ‘r’ of the geometrical progression whose sum to infinity is (-3), and whose second term is (-2/3).

(a) 1/4

(b) 2/3

(c) 5/8

(d) 3/7

(e) 9/7

Option b – 2/3

The terms of a GP are 8, m, n, 64. The find difference between ‘m’ and ‘n’

(a) 24

(b) 36

(c) 32

(d) 39

(e) 41

Option c – 32

The sum of infinite terms of a GP is 3 while the first term is 2. Find ‘3r’

(a) ½

(b) a

(c) a-3

(d) 1

(e) 3

Option d – 1

If the sum of the first ‘n’ terms of an AP series is n(n+8), find the T3 of series

(a) 9

(b) 11

(c) 12

(d) 13

(e) 14

Option d – 13

Find the sum of 30 terms of the series 5 + 11 +17+….

(a) 2760

(b) 2670

(c) 2070

(d) 2076

(e) None

Option a – 2760

Find the 100th term of the series 5, 7, 9, 11, 13, ….

(a) 302

(b) 320

(c) 203

(d) 230

(e) None

Option c – 203

How many terms (n) of an AP series 1 +5+9+13+….. must be taken in order that the sum maybe 190?

(a) 8

(b) 12

(c) 9

(d) 4

(e) 10

Option e – 10

Find the sum of all 2 digits numbers which are odd :

(a) 2025

(b) 2525

(c) 2520

(d) 2020

(e) 2502

Option b – 2525

The 4th and 9th terms of a G.P. are 1/3 and 81 respectively; Find the first term.

(a) 1/3

(b) 2/3

(c) 1/4

(d) 1/81

(e) None

Option d – 1/81

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