The 40th number in the sequence will be 40 x 4, or 160.
Reasoning:
Because the sequence is multiples of 4.
The 1st number in the sequence is 1 x 4, or 4.
The 2nd number in the sequence is 2 x 4, or 8
...
The 4th number in the sequence is 4 x 4, or 16
...
The 17th number in the sequence is 17 x 4, or 68
To find the nth term of a sequence, we first need to identify the pattern or rule governing the sequence. In this case, the sequence appears to be increasing by 4, then 8, then 12, then 16, and so on. This pattern suggests that the nth term can be represented by the formula n^2 + n, where n is the position of the term in the sequence. So, the nth term for the given sequence is n^2 + n.
According to Wittgenstein's Finite Rule Paradox every finite sequence of numbers can be a described in infinitely many ways and so can be continued any of these ways - some simple, some complicated but all equally valid. Conversely, it is possible to find a rule such that any number of your choice can be the 40th one.Using one of these infinitely many solutions, the answer is T(40) = 3198.
My guess: 2.5
Divide it by 16 to find out what 1% is, then multiply by 100. 12/16 = 0.75 0.75 * 100 = 75 12 is 16% of 75.
This is a fairly simple question. Say you had -12+16. You can simply find the difference between 16 and 12. Since the absolute of 16 is 16 and the absolute of -12 is 12, and 16 is bigger than 12, you can just subtract. -12+16=4 because 16-12=4. =] Good luck! XD
It is: 34
It would be 16. The sequence is doubling pairs. 3 and 4 go on to be 6 and 8. 6 and 8 would go on to be 12 and 16. 12 and 16 would go on to be 24 and 32, and so on.
. 16
The 19th term of the sequence is 16.
A single number, such as 4642142824816 does not constitute a sequence.
According to Wittgenstein's Finite Rule Paradox every finite sequence of numbers can be a described in infinitely many ways and so can be continued any of these ways - some simple, some complicated but all equally valid. Conversely, it is possible to find a rule such that any number of your choice can be the 40th one.Using one of these infinitely many solutions, the answer is T(40) = 3198.
They are: 10 and 16
16
My guess: 2.5
LCM(16, 12) = 48.
16
8 + 4n