No.
The sequence increases by 7 each time and starts from 1, so the nth term is tn = 7n - 6.
If 777 is in the sequence then tn = 777 for some n that is an integer (whole number); the value of n must satisfiy 7n - 6 = 777.
7n - 6 = 777
⇒ 7n = 777 + 6
⇒ n = 111 + 6/7
⇒ n is not an integer, so 777 cannot be in the sequence.
46
The answer is any member of the sequence 40n - 22 for n = 1, 2, 3, ...The answer is any member of the sequence 40n - 22 for n = 1, 2, 3, ...The answer is any member of the sequence 40n - 22 for n = 1, 2, 3, ...The answer is any member of the sequence 40n - 22 for n = 1, 2, 3, ...
The sequence appears to be increasing by a certain amount each time. The differences between the numbers are 6, 7, and 8, respectively. This suggests that the next number in the sequence should be 22 + 9, which equals 31.
34the sequence is11 *2= 2213 *2= 2615 *2 =30so17 *2= 3419 *2= 3821 *2= 42.......note 11,13,15,17,19,21 is a sequence that is increasing by 2 at a timeand22,26,30,34,38,42 is a sequence that is increasing by 4 at a time.===========================34Separate every other number; so ...11 13 15 17and 22 26 30so next number on top row is 19 (by adding 2 every time)and for next row add 4 every timeSo answer is 30 + 4 = 34
To find the missing number in the sequence 32, 52, 74, 112, 135, we need to identify the pattern or rule governing the sequence. The differences between consecutive numbers are 20, 22, 38, and 23, respectively. The pattern is not immediately clear, but it appears that the differences are not following a simple arithmetic progression. One possible explanation could be that the differences are increasing by odd numbers (2, 16, 15), so the next difference could be 15. Adding 15 to the last number in the sequence (135) gives us 150 as a potential missing number.
22
There really is no way of telling, but my guess is 22.
15% of 22 is 3.3
16 21 22 29
-10
22 30 39
The answer is 22. 22 - 7 = 15
4
22
46
22
The answer is any member of the sequence 40n - 22 for n = 1, 2, 3, ...The answer is any member of the sequence 40n - 22 for n = 1, 2, 3, ...The answer is any member of the sequence 40n - 22 for n = 1, 2, 3, ...The answer is any member of the sequence 40n - 22 for n = 1, 2, 3, ...