#include
#include
void main()
{
int n,sum,r;
clrscr();
printf("Enter an Integer: ");
scanf("%d",&n);
sum=0;
while(n>0)
{
r=n%10;
sum=sum+r;
n=n/10;
}
printf("Sum of Digits: %d",sum);
getch();
}
output:
Enter an Integer:
1234
Sum of Digits: 10
1. Start the program.
2. Input n.
3. Initialize as sum=0;
4.using while loop test condition as (n>0)
5. If this derives to true then next move to body of the loop.
6. body of the loop.
7. Process as follows
i. Store the remainder in r by Modulo Division the given number by 10.
r=n%10;
ii. Add the remainder to the summation
sum=sum+r;
iii. Again divide the n by 10 and store the value in n.
n=n/10;
8. Again the loop tests for n>0
9. When n becomes less than 0 the loop terminates
10. Finally the out put prints the sum of digits of a given integer
jgfujtf
design a flowchart that will input three numbers and get their sum. If the sum is greater than 20, then print "sum>20",else print the sum.
It is not possible to show a flowchart in this website -- it is text only. The algorithm can be summarised as follows: int sum(std::array<int>& a) { int sum = 0; // initialise the return value for (auto i : a) // for each value in the array sum += i; // increment the sum by the value return sum; // return the sum }
I cannot do your homework, if you cannot explain it properly.
Draw a flowchart to find the sum of first 50 natural numbers.
jgfujtf
design a flowchart that will input three numbers and get their sum. If the sum is greater than 20, then print "sum>20",else print the sum.
enter the number whose digits are to be added num is the given value num=0! k=num%10 sum=sum=k k=num/10 num=k print the sum of the digits
2+4
algorithm is a way to solve your problem
The sum of the individual digit is itself
It is not possible to show a flowchart in this website -- it is text only. The algorithm can be summarised as follows: int sum(std::array<int>& a) { int sum = 0; // initialise the return value for (auto i : a) // for each value in the array sum += i; // increment the sum by the value return sum; // return the sum }
By the sum of its digits: 10. By each of its individual digits: 11.
There are many shell programs that will find the sum of the square of individual digits of a number. A small example is: SD=3n=2, sum=2, and SD=2.
Ah, finding the sum of N prime numbers is a lovely challenge! You can create an algorithm by first defining a function to check if a number is prime, then loop through numbers starting from 2 and add the prime numbers to a running sum until you reach N prime numbers. For the flowchart, you can start with a start/end symbol, then use decision symbols to check if a number is prime, loop symbols to iterate through numbers, and a process symbol to calculate the sum. Remember to add symbols for input and output as well. Happy algorithm painting!
The general equation to find the sum of the numbers 1 to n is: (n*(n+1))/2So, for n=10, you have:(10*(10+1))/2(10*11)/2110/255
no thanks