Now, let us find the sum of the first 20 even numbersSn= n(n+1)Sn= 20(20+1)Sn= 420Therefore, the sum of the first 20 even numbers is 420Example 2: Find the sum of the first 10 multiples of 8Solution: The first 10 multiples of 8 are 8, 16, 24, 32, 40, 48, 56, 64,...
Let \\(E^{\\star }(m,n,k)\\) be the sum of all multiple zeta star values of depth k and weight mn with arguments multiples of \\(m\\ge 2\\). In this paper, we give two formulas for \\(E^{\\star }(2s,n,k)\\) for \\(s=1,2,3\\) and in particular, by ...
What two consecutive integers have a sum of 39? What three consecutive integers have a sum of 21? What two consecutive integers have the sum of 41? What is the sum of all the positive integers below 1,000 that are multiples of 3 or 5? When x is a positive integer, if y = 3 - ...
The sum of the first and third of three consecutive even integers is 160. Find the three even integers.
Find the sum of first seven numbers which are multiples of 2 as well as 9. The sum of the two positive numbers is 16. What is the smallest possible value of the sum of their squares? The sum of two positive numbers is 16. What is the smallest possible value of ...
1733B-RuleOfLeague.cpp 1734A-SelectThreeSticks.cpp 1734B-BrightNiceBrilliant.cpp 1734C-RemovingSmallestMultiples.cpp 1735A-WorkingWeek.cpp 1735B-TeaWithTangerines.cpp 1736A-MakeAequalToB.cpp 1736B-PlayingWithGCD.cpp 1736C1-GoodSubarrays.cpp 1737A-ElaSortingBooks.cpp 1738A-GloryAddicts.cpp 1739A...
find the sum of the first 30 multiples of 4. solution: the first 30 multiples of 4 are: 4, 8, 12, ….., 120 here, a = 4, n = 30, d = 4 we know, s 30 = n/2 [2a + (n − 1) × d] s 30 = 30/2[2 (4) + (30 − 1) × 4] s 30 = 15[8 + 116]...
If we give each sink a unique ID, then how do we fulfill the requirement of having the same id for source and sink when multiple sinks comes from the same source? It might be helpful to provide an example metadata on the readme page for cases when we have multiples sinks that are lin...
Of the many proofs that have appeared since Euler, a simple one was discovered only recently by Calabi: the sum is written as a definite integral over the unit n-cube, then transformed into the volume of a polytope Pi_n in R^n whose vertices' coordinates are rational multiples of pi. ...
# input the value of N N = int(input("Input the value of N: ")) s = 0 # variable s will be used to find the sum of all prime. Primes = [True for k in range(N + 1)] p = 2 Primes[0] = False # zero is not a prime number. Primes[1] = False # one is also not ...