The given series appears to be a cubic series, where each term is a cube of a certain number.

Let's try to find the pattern:

0 = 0^3
14 = 2^3 + 2
52 = 3^3 + 7
126 = 4^3 + 14
248 = 5^3 + 23

From this, we can see that the pattern seems to be n^3 + (n^2 - 1), where n is the term number.

So, to find the 10th term of the series, we substitute n = 10 into the formula:

10th term = 10^3 + (10^2 - 1)
= 1000 + 100 - 1
= 1099

So, the 10th term of the series is 1099.

Question

The given series appears to be a cubic series, where each term is a cube of a certain number.

Let's try to find the pattern:

0 = 0^3
14 = 2^3 + 2
52 = 3^3 + 7
126 = 4^3 + 14
248 = 5^3 + 23

From this, we can see that the pattern seems to be n^3 + (n^2 - 1), where n is the term number.

So, to find the 10th term of the series, we substitute n = 10 into the formula:

10th term = 10^3 + (10^2 - 1)
= 1000 + 100 - 1
= 1099

So, the 10th term of the series is 1099.

Knowee AI · Accepted Answer

The given series appears to be a cubic series, where each term is a cube of a certain number.

Let's try to find the pattern:

0 = 0^3
14 = 2^3 + 2
52 = 3^3 + 7
126 = 4^3 + 14
248 = 5^3 + 23

From this, we can see that the pattern seems to be n^3 + (n^2 - 1), where n is the term number.

So, to find the 10th term of the series, we substitute n = 10 into the formula:

10th term = 10^3 + (10^2 - 1)
= 1000 + 100 - 1
= 1099

So, the 10th term of the series is 1099.

What Is The 10th Term Of The Series?0, 14, 52, 126, 248, ...