21
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.
22
74 add 13 each time
This is a sequence of perfect squares. 12=1, 22=4, 32=9, 42=16, 52=25. The next number is 62=36.
The numbers are increasing by increments of 13 and so the next number is 61+13=74
The sequence decreases in a pattern: the first two numbers decrease by 2 (38 to 36), then by 6 (36 to 30), again by 2 (30 to 28), and finally by 6 (28 to 22). Following this pattern, the next decrease should be by 2, resulting in 22 - 2 = 20. Therefore, the next number in the sequence is 20.
16 21 22 29
22
22
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.
22
Eighteen(18)
The sequence alternates between multiplying by 2 and then adding 2. Starting with 2, it goes to 4 (2×2), then to 8 (4×2), followed by 10 (8+2), and then to 20 (10×2). Following this pattern, the next operation would be adding 2 to 20, resulting in 22. Thus, the next number in the sequence is 22.
35
14
14
The sequence given is 8, 14, 22. To find the pattern, we can observe that the differences between the numbers are 6 (14 - 8) and 8 (22 - 14). Following this pattern, the next difference might increase by 2, suggesting the next number is 22 + 10 = 32. Continuing this pattern, the subsequent number would be 32 + 12 = 44. Therefore, the next two numbers are 32 and 44.