Can not be determined without the starting number in the series or n sub1
77
To find the 100th number in a sequence, first identify the pattern or rule governing the sequence. This could be arithmetic, geometric, or another type of progression. Once the formula or pattern is established, you can apply it to calculate the specific term for the 100th position. For example, in an arithmetic sequence defined by (a_n = a_1 + (n-1)d), you would substitute (n = 100) to find the desired term.
The formula is 6n + 7 where n is the nth term So 8th term would be (6 x 8) + 7 = 48 + 7 = 55
To find the 100th term of the expression (2n - 5), substitute (n) with 100: [ 2(100) - 5 = 200 - 5 = 195. ] Thus, the 100th term is 195.
If you mean: 34 39 24 ... then the nth term is 39-5n and so the 100th term = -461
n = 100 + 7 = 107
130
77
To find the 100th number in a sequence, first identify the pattern or rule governing the sequence. This could be arithmetic, geometric, or another type of progression. Once the formula or pattern is established, you can apply it to calculate the specific term for the 100th position. For example, in an arithmetic sequence defined by (a_n = a_1 + (n-1)d), you would substitute (n = 100) to find the desired term.
The formula is 6n + 7 where n is the nth term So 8th term would be (6 x 8) + 7 = 48 + 7 = 55
For {12, 15, 18} each term is the previous term plus 3; a general formula for the nth term is given by t(n) = 3n + 9. For {12, 24, 36} each term is the previous term plus 12; a general formula for the nth term is given by t(n) = 12n.
If you mean: 34 39 24 ... then the nth term is 39-5n and so the 100th term = -461
2n+4: 6,8,10......104........204
Well, honey, it looks like we've got ourselves an arithmetic sequence here. Each term is increasing by 6, 8, 10, and 12 respectively. So, if we keep following that pattern, the 100th term would be 6 more than the 99th term, which is 12 more than the 98th term, and so on. Just keep adding 14 to each successive term and you'll eventually get to that 100th term.
Centennial
To find the 100th term of the sequence 4, 8, 12, 16, we can observe that each term is increasing by 4. This is an arithmetic sequence with a common difference of 4. The formula to find the nth term of an arithmetic sequence is given by: (a_n = a_1 + (n-1)d), where (a_n) is the nth term, (a_1) is the first term, (n) is the term number, and (d) is the common difference. Substituting the values into the formula, we get (a_{100} = 4 + (100-1) \times 4 = 4 + 99 \times 4 = 4 + 396 = 400). Therefore, the 100th term of the sequence is 400.
If the sequence is taken to start 1,1,2,... then the 100th term is 354,224,848,179,261,915,075 And you've got to hope I have typed that in correctly!