7n - 4
The nth term is 7n-4 and so the next number in the sequence is 31
While there are not enough terms to be fully certain, it appears that the following numbers in the sequence are being multiplied by the nth term. Therefore, 24 x 5 = 120 will be the next term in the sequence.
The nth term is (36 - 4n)
The pattern in the sequence 192, 96, 48, 24 is a geometric sequence with a common ratio of 0.5. Each term is half of the previous term. This pattern continues by dividing each term by 2 to get the next term in the sequence.
7n - 4
The nth term is 7n-4 and so the next number in the sequence is 31
The nth term in the arithmetic progression 10, 17, 25, 31, 38... will be equal to 7n + 3.
31
You can see that all the numbers go up by 7. This means that the first part of the nth term rule for this sequence is 7n. Now, you have to find out how to get from 7 to 3, 14 to 10, 21 to 17 ... this is because we are going up in the 7 times table. To get from the seventh times table to the sequence, you take away four. So the answer is : 7n-4
While there are not enough terms to be fully certain, it appears that the following numbers in the sequence are being multiplied by the nth term. Therefore, 24 x 5 = 120 will be the next term in the sequence.
The nth term is (36 - 4n)
Yes, that's what a geometric sequence is about.
The pattern in the sequence 192, 96, 48, 24 is a geometric sequence with a common ratio of 0.5. Each term is half of the previous term. This pattern continues by dividing each term by 2 to get the next term in the sequence.
It is: -3072
It is: -3072
To find the common difference in the arithmetic sequence, we can use the formula for the nth term of an arithmetic sequence: (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. Given that 24 is the fifth term in a sequence of 10 numbers, we can set up the equation (24 = a_1 + 4d). We also know that there are 10 terms in the sequence, so the 10th term can be expressed as (a_{10} = a_1 + 9d). With this information, we can set up a system of equations to solve for the first term (a_1) and the common difference (d).