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October 26, 2021
Question 1
219
218
217
216
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The logic is: 10 - 3 = 7 29 - 10 = 19 66 - 29 = 37 127 - 66 = 61 2nd round 19 - 7 = 12 37 - 19 = 18 61 - 37 = 24 3rd round 18 - 12 = 6 24 - 18 = 6 So, missing term = 127 + (61 + 24 + 6) = 127 + 91 = 218
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Question 2
75
70
81
None
There are two alternating series here. The first one is the square of the multiples of {3², 6^{2}, 9^{2} and 12^{2}} and the second one is a series of alternating prime numbers (2, 3, 5, 7). The missing number is a part of the first series so the missing number is 92 = 81.
Question 3
1365
1258
1444
the series follows following pattern. 18×18=324 26×26=676 38×38=1444 46×46=2116 58x58=3364, and so on.
Question 4
1000
342
512
All except 342, are perfect cube figures. 10^{3} = 1000 9^{3} = 729 8^{3} = 512 6^{3} = 216
Question 5
263
250
190
285
The series follows a pattern like: 118-69=49=7² 182-118=64=8² 263-182=81=9² 363-263=100=10²
Question 6
489
850
725
750
The series follows a pattern like: 5³-0=125 6³-1=215 7³-2=341 8³-3=509 9³-4=725.
Question 7
361
350
372
382
The pattern is 13 x 13, 14 x 14, 15 x 15, 16 x 16, 17 x 17, 18 x 18, 19 x 19.
Question 8
12587
10596
9852
8695
The above series involves two operations: multiplication and addition of a number by the same number. The series runs like this: 20 x 2 + 2 = 42, 42 x 3 + 3 = 87, 87 x 4 + 4 = 352, 352 x 5 + 5 = 1765. The next number, following this logic should be 1765 x 6 + 6 = 10596.
Question 9
365
335
362
the given series follows the pattern as: (n2 + 1). Hence the next number will be like. if n=15, (15²+1)=226 if n=16, (16²+1)=257 if n=17, (17²+1)=290 if n=18, (18²+1)=325 if n=19, (19²+1)=362
Question 10
115
110
105
Logic is: This is alternating series. The first series is 25,35,45 with a difference of 10. The second series is 65 - 50 = 15 85 - 65 = 20 85 + 25 = 110
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