Calculate the sum of the following The first 10 Cube Numbers
Σ n Cube Numbers formula:
S10 =
n2(n + 1)2
4
S10 =
102(10 + 1)2
4
S10 =
100(11)2
4
S10 =
100(121)
4
S10 =
12100
4
S10 = 3,025
Average (A) of the first 10 Cube Numbers
A =
Sum of the first 10 Cube Numbers
Count
A =
3025
10
Average (A) of the first 10 Cube Numbers = 302.5
Sum of the first 10 Cube Numbers
n
Cn
1
1
2
8
3
27
4
64
5
125
6
216
7
343
8
512
9
729
10
1000
Final Answer
S10 = 3,025 Average (A) of the first 10 Cube Numbers = 302.5
What is the Answer?
S10 = 3,025 Average (A) of the first 10 Cube Numbers = 302.5
How does the Sum of the First (n) Numbers Calculator work?
Free Sum of the First (n) Numbers Calculator - Determines the sum of the first (n)
* Whole Numbers
* Natural Numbers
* Even Numbers
* Odd Numbers
* Square Numbers
* Cube Numbers
* Fourth Power Numbers
This calculator has 1 input.
What 7 formulas are used for the Sum of the First (n) Numbers Calculator?
Sum of the first n whole numbers = n(n - 1)/2 Sum of the first n natural numbers = n(n - 1)/2 Sum of the first n even numbers = n(n - 1) Sum of the first n odd numbers = n2 Sum of the first n square numbers = n(n + 1)(2n + 1)/6 Sum of the first n cube numbers = n2(n + 1)2/4 Sum of the first n fourth power numbers = n(n + 1)(2n + 1)(3n2 + 3n - 1)/30