Question

Two numbers series are given below each follows a different pattern. Neither of the series contains any wrong term. Series I: 126, (m - 5), 198, 288, 414, 576 Series II: 142, 148, (n + 2), 210, 282, 392 Which of the following statement(s) is true? (

Q: Answer-Two numbers series are given below each follows a different pattern. Neither of the series contains...

Series I 126 18 x 1 144 144 18 x 3 198 198 18 x 5 288 288 18 x 7 414 414 18 x 9 576 So, m - 5 144 m 149 Series II 142 2 2 148 148 4 4 168 168 6 6 210 210 8 8 282 282 10 10 392 So, n 2 168 n 168 - 2 166 Statement I m n 149 166 315. 315 17 is not an integer, so 315 is not a multiple of 17. So, statement I is false. Statement II k 166 149 17. Sum of digits of k 1 7 8. 8 is an even number. So, statement II is true. Statement III 20 of n 20 of 166 33.2 n 20 of n 166 33.2 199.2 m 149, which is not 199.2. So, statement III is false. Hence, option b.

I Sum of the values of 'm' and 'n' is multiple of 17. (I
I Difference between the values of m and n is 'k', where sum of the digits of k is an even number. (II
I Value of 'm' is 20% more than the value of 'n'.