## Centered dodecahedral number

Given a number n, find then-th Centered Dodecahedral Number. A Centered Dodecahedral number is class of figurative number.It is formed by a central dot, surrounded… Read More »

- Find the Nth term of the series 14, 28, 20, 40,.....
- Arithmetic Progression
- Sum of kth powers of first n natural numbers
- Sum of all odd natural numbers in range L and R
- Find n positive integers that satisfy the given equations
- Program to find sum of harmonic series
- Geometric Progression
- Program to find nth term of the series 1 4 15 24 45 60 92
- Generate minimum sum sequence of integers with even elements greater
- Find nth term of the series 5 2 13 41
- Sum of the series Kn + ( K(n-1) * (K-1)1 ) + ( K(n-2) * (K-1)2 ) + ....... (K-1)n
- Summing the sum series
- Sum of the natural numbers (up to N) whose modulo with K yield R
- Sum of numbers from 1 to N which are in Lucas Sequence
- Find nth Hermite number
- Find the nth term of the series 0, 8, 64, 216, 512, . . .
- Sum of all natural numbers in range L to R
- Find if the given number is present in the infinite sequence or not
- Harmonic Progression
- Find Nth term of the series 1, 5, 32, 288 ...
- Sum of the series 1, 2, 4, 3, 5, 7, 9, 6, 8, 10, 11, 13.. till N-th term
- Find Nth term of the series 1, 6, 18, 40, 75, ....
- Find the nth term of the given series
- Program to find the Nth term of the series 0, 3/1, 8/3, 15/5........
- Maximum value of |arr[0] - arr[1]| + |arr[1] - arr[2]| + ... +|arr[n - 2] - arr[n - 1]| when elements are from 1 to n
- Find the sum of first N terms of the series 2*3*5, 3*5*7, 4*7*9, ...
- Program to find the nth term of the series -2, 4, -6, 8....
- Find the Nth term of the series 9, 45, 243,1377
- Print first N terms of series (0.25, 0.5, 0.75, ...) in fraction representation

Given a number n, find then-th Centered Dodecahedral Number. A Centered Dodecahedral number is class of figurative number.It is formed by a central dot, surrounded… Read More »

Given a number n, find the nth Centered Nonadecagonal number. A Centered Nonadecagonal Number represents a dot in the centre and other dots surrounding it… Read More »

Given a series 1, 17, 98, 354 …… Find the nth term of this series. The series basically represents sum of 4th power of first… Read More »

Given a number n, find the nth Centered Octadecagonal number. The Centered Octadecagonal Number represents a dot in the centre and others dot are arranged… Read More »

Given a number n, find the nth Centered decagonal number . A Centered Decagonal Number is centered figurative number that represents a decagon with dot… Read More »

Given a number n, find the nth centered octagonal number. A centered octagonal number represents an octagon with a dot in the centre and others… Read More »

Given a number n, find the n-th icosahedral number. The Icosahedral Number is class of figurative number that represents an icosahedron(a polyhedron with 20 faces)… Read More »

Given a number n, find the n-th centered cube number. The Centered cube number counts the number of points which are formed by a point… Read More »

Given a number n, the task is to find the nth Enneadecagonal number. An Enneadecagonal number is a nineteen-sided polygon in mathematics. It belongs to… Read More »

Given n, we need to find sum of 1*1! + 2*2! + ……..+ n*n! Examples: Input: 1 Output: 1 Input: 3 Output: 23 1 *… Read More »

Given n, we need to find sum of 1*1*2! + 2*2*3! + ……..+ n*n*(n+1)! Examples: Input: 1 Output: 2 Input: 3 Output: 242 We may… Read More »

Given a number n, find the nth Pentatope number. A pentatope number is represented by the fifth number in any row of Pascal’s Triangle. As… Read More »

Given a number n, We need to check whether n is aspiring number or not. The number n is called an aspiring number if its… Read More »

Given a number n, the task is to find the nth heptadecagonal number . A heptadecagonal number is class of figurate number. It has seventeen… Read More »

Given a number n, the task is to find the nth hexadecagonal number. A Hexadecagonal number is class of figurate number and a perfect squares.… Read More »