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Algorithm | Some Solution and Some Problem

Some Solution and Some Problem (by Muktinath V)

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Some Solution and Some Problem (by Muktinath V)
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Algorithm | Some Solution and Some Problem | algorithm3.wordpress.com Reviews

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Some Solution and Some Problem (by Muktinath V)

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1

How to Generate All the subsets of a Set | Algorithm

https://algorithm3.wordpress.com/2014/02/24/how-to-generate-all-the-subsets-of-a-set

Some Solution and Some Problem. How to Generate All the subsets of a Set. We know that if the set. Has n elements then its set of Subset. Has 2 n (2 to power n) elements. For example: If set has 3 elements then its set of subsets has total 2 3 (i.e. 2x2x2) elements, i.e. 8 elements. Let Consider our set is A={a,b},. Then set of Subset S = {phi, {a},{b},{a,b} i.e. total 4 elements. Let consider another example, if A = {1,2,3},. We are going to solve this problem by using a integer variable. 000 : {1,2,3}.

2

Muktinath V | Algorithm

https://algorithm3.wordpress.com/author/muktinathv

Some Solution and Some Problem. How to Generate All the subsets of a Set. We know that if the set. Has n elements then its set of Subset. Has 2 n (2 to power n) elements. For example: If set has 3 elements then its set of subsets has total 2 3 (i.e. 2x2x2) elements, i.e. 8 elements. Let Consider our set is A={a,b},. Then set of Subset S = {phi, {a},{b},{a,b} i.e. total 4 elements. Let consider another example, if A = {1,2,3},. We are going to solve this problem by using a integer variable. 000 : {1,2,3}.

3

24. Small factorials (FCTRL2) | Algorithm

https://algorithm3.wordpress.com/2012/03/30/24-small-factorials-fctrl2

Some Solution and Some Problem. 24 Small factorials (FCTRL2). Problem Statement can be seen from here. Http:/ www.spoj.pl/problems/FCTRL2/. Solution of this problem is here:. One advise is just which i want to give you that never use this solution directly. First, you try the problem and if you stuck then you can use it as a reference. Posted in SPOJ SOLUTION. And tagged 24. Small factorials. March 30, 2012. Algorithm to Compute Factorial of 100 OR More. 42 Adding Reversed Numbers (ADDREV) →. Enter your ...

4

42. Adding Reversed Numbers (ADDREV) | Algorithm

https://algorithm3.wordpress.com/2012/03/30/42-adding-reversed-numbers-addrev

Some Solution and Some Problem. 42 Adding Reversed Numbers (ADDREV). Problem Statement can be seen from here. Http:/ www.spoj.pl/problems/ADDREV/. One of the easiest problem. If you are a Programmer the You know that how its easy to reverse a number. In this Program you just have to take two number as a input and reverse them and Add them and again Reverse the final Answer and print the answer. Its such a easy task. Code for the Reverse the number:. Solution of this problem is here:. March 30, 2012.

5

Algorithm to Compute Factorial of 100 OR More. | Algorithm

https://algorithm3.wordpress.com/2012/03/30/algorithm-to-compute-factorial-of-100

Some Solution and Some Problem. Algorithm to Compute Factorial of 100 OR More. Now, the maximum number that we can store in an unsigned 32 bit integer is 2 32 – 1 and in an unsigned 64 bit integer is 2 64 – 1. Something like 100! Here is the code which help u to calculate the factorial of a number 100 or more. This Method can can also applied when we want to calculate 2 1000000 or More. In this method we just want to increase the size of array to get the solution. Factorial of a big number. March 30, 2012.

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Algorithm | Some Solution and Some Problem

Some Solution and Some Problem. How to Generate All the subsets of a Set. We know that if the set. Has n elements then its set of Subset. Has 2 n (2 to power n) elements. For example: If set has 3 elements then its set of subsets has total 2 3 (i.e. 2x2x2) elements, i.e. 8 elements. Let Consider our set is A={a,b},. Then set of Subset S = {phi, {a},{b},{a,b} i.e. total 4 elements. Let consider another example, if A = {1,2,3},. We are going to solve this problem by using a integer variable. 000 : {1,2,3}.

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