71,?,868,4345,26076
Answers
Your answer is here in this pic.....
Given:
A series of numbers 71,? 868, 4345, 26076.
To Find:
The number which replaces the '?' in the series is?
Solution:
The given problem can be solved by developing a common logic between every term.
1. The given series is 71,? 868, 4345, 26076.
2. The third term of the series is obtained as,
=>Third term = Second term x 5 + 5,
=> Third term = 868 x 5 + 5 = 4345.
3. The fourth term of the series is obtained as,
=>Fourth term = Third term x 6 + 6,
=> Fourth term = 4345 x 6 + 6 = 26076.
4. The second term of the series can be obtained using similar logic,
=> Second term = First term x 3 + 3,
=> Second term = 71 x 3 + 3,
=> Second term = 216.
5. The third term of the series is obtained as,
=> Third term = Second term x 4 + 4,
=> Third term = 216 x 4 + 4,
=> Third term = 868.
6. Hence, the second number is 216, and it satisfies the logic used in the series.
Therefore, the second number in the series is 216.