9104 Number Patterns Arithmetic Next Three Terms

The given sequence is an arithmetic sequence with a common difference of 100. Therefore, to find the next three terms, we just need to add 100 to each term. Thus, the next three terms are 672, 772, 872.

The given sequence is an arithmetic sequence with a common difference of 3. To find the next three terms, we add 3 to each term. Therefore, the next three terms are 5, 8, and 11.

The given arithmetic sequence starts with 0 and each subsequent term is obtained by subtracting 10 from the previous term. Therefore, the next three terms in the sequence would be obtained by subtracting 10 from -20, resulting in -30, then -40, and finally -50.

The given arithmetic sequence is decreasing by 30 each time. Therefore, the next three terms would be obtained by subtracting 30 from each previous term. Hence, the next three terms in the sequence are -194, -224, -254.

The given sequence is an arithmetic sequence with a common difference of 20. To find the next three terms, we simply add 20 to each term in the sequence. Therefore, the next three terms are 168, 188, and 208.

The given arithmetic sequence is decreasing by 10 each time. Therefore, the next three terms would be -66, -76, -86.

The given sequence is an arithmetic sequence where each term is obtained by adding 9 to the previous term. Therefore, the next three terms would be obtained by adding 9 to the last term of the given sequence. So, the next three terms in the arithmetic sequence would be 98, 107, and 116.

The given sequence is an arithmetic sequence with a common difference of 7. To find the next three terms, we add 7 to the last term of the sequence. Therefore, the next three terms are 16, 23, and 30.

The given sequence is an arithmetic sequence with a common difference of 100. To find the next three terms, we simply add 100 to each term. Therefore, the next three terms in the sequence are 664, 764, and 864.

The given arithmetic sequence is decreasing by 4 each time. Therefore, the next three terms would be 5, 1, -3.

The given sequence is already complete and consists of three terms: 16, 18, and 20. Therefore, there are no next three terms in the sequence.

The given sequence is an arithmetic sequence with a common difference of -9. To find the next three terms, we subtract 9 from each term. So, the next three terms are -42, -51, -60.

The next three terms in the arithmetic sequence are 696, 796, and 896. This is because each term in the sequence is obtained by adding 100 to the previous term.

The given arithmetic sequence is decreasing by 2 each time. So, the next three terms would be obtained by subtracting 2 from each term successively. Therefore, the next three terms in the sequence are -35, -37, -39.

The given arithmetic sequence is decreasing by 5 each time. Therefore, the next three terms will also decrease by 5 each time. So, the next three terms in the sequence are -58, -63, -68.

The given sequence is an arithmetic sequence with a common difference of -6. To find the next three terms, we subtract 6 from the last term successively. Therefore, the next three terms in the sequence are -19, -25, -31.