Given a number N. The task is to find the sum of numbers from 1 to N, which are present in the Lucas Sequence.
The Lucas numbers are in the following integer sequence:
2, 1, 3, 4, 7, 11, 18, 29, 47, 76, 123 ......
Input : N = 10 Output : 17 Input : N = 5 Output : 10
- Loop through all the Lucas numbers which are less than the given value N.
- Initialize a sum variable with 0.
- Keep on adding these lucas numbers to get the required sum.
Below is the implementation of the above approach:
- Longest sub-sequence of array containing Lucas numbers
- Lucas Numbers
- Jacobsthal and Jacobsthal-Lucas numbers
- Arrange numbers to form a valid sequence
- Find a sequence of N prime numbers whose sum is a composite number
- Compute nCr % p | Set 2 (Lucas Theorem)
- Lucas Primality Test
- Primality Test | Set 5(Using Lucas-Lehmer Series)
- Sum of the sequence 2, 22, 222, .........
- Look-and-Say Sequence
- Fill the missing numbers in the array of N natural numbers such that arr[i] not equal to i
- Recaman's sequence
- k-th number in the Odd-Even sequence
- Juggler Sequence
- Aliquot Sequence
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