The largest factorial in a 32 bit unsigned integer is 12!, which is 479,001,600. The largest factorical in a 64 bit unsigned integer is 20!, which is 2,432,902,008,176,640,000. Anything larger will overflow, and give wrong results. To go larger than that, you need to perform arithmetic digit by digit, or group by group, multiplying and carrying. Its the same as doing it on a piece of paper. You could create an array of digits and provide routines to multiply and carry. You could implement this as a linked list, making the length not preset. The elements do not have to be just digits - they could be larger, say 16 bit integers - so long as the largest possible operation would not result in an overflow.
I guess you're trying to refer to Assembly language.
we can say c,c++ also.. but not sure..
The simple Assembly Programs: mov ax,15 mov bx,45 add ax,bx int 21 This is a simple Assembley programs that perform addition of two numbers like 15,45 in above example
The factorial f(n) = n * (n-1) * (n-2) * .. 1. For example factorial 5 (written as 5!) = 5 x 4 x 3 x 2 x 1 = 120. The function below returns the factorial of the parameter n. int factorial( int n) { if (n==1) return 1 else return n* factorial( n-1) ; }
No, a C program cant work without an interpreter or compiler or assembler as the code written in the program is not understood directly by the computer so it needs any of the above translator program to make the program understandable to the computer.-Shruti Jain
All of the above.
First, the answer to what is factorial. Factorial is denoted by '!' N! = N * (N-1) * (N-2) * ... * 3 * 2 * 1. For example, 5! = 5 * 4 * 3 * 2 * 1 = 120. There are two approaches to coding a function that will calculate n!. One does it iteratively, and the other recursively. Iteratively: factorial (n){ result <- 1 for(i <- 1; i <= n; i <- i + 1){ result <- result * i } return result } Recursively: factorial (n){ if n is 1 return 1 return n * factorial(n - 1) } Note that n must be 1 or greater for each of the above methods.
//program to find the factorial value f any number using while loop #include<stdio.h> void main() { int i,n,fact=1; printf("Enter the number\n"); scanf("%d",&n); i=n; while (i>=1) { fact=fact*i; i--; } printf("The factorial value=%d",fact); } the above is a program for calculating tha factorial value of any number which is entered by the user
Rewrite the above program so that the program accepts any value for the radius then recalculate the area of the circle.
Plug 4! (four factorial) into your calculator (scientific and above) and hit enter to give the answer 24
Is the internet an infrastructure, architecture, or application program ? why ? If none of the above, then what is it ?
Is the internet an infrastructure, architecture, or application program ? why ? If none of the above, then what is it ?
you can use '\a' escape sequence in C language to hear a beep from your computer. usage: printf("\a"); you will hear a sound on embedding above line in a C program.
you cant really calculate it since you dont have any variables just take the average an A is 85% n above an A* is above 90% a B is above 75% and a C is above 70%
I guess you're trying to refer to Assembly language.
What is the rationale for defining 0 factorial to be 1?AnswerThe defining 0 factorial to be 1 is not a rationale."Why is zero factorial equal to one?" is a problem that one has to prove.When 0 factorial to be 1 to be proved,the defining 0 factorial to be 1 is unvaluable.One has only one general primitive definition of a factorial number:n! = n x (n-1) x (n-2) x (n-3) x ... x 2 x 1.After that zero factorial denoted 0! is a problem that one has to acceptby convention 0!=1 as a part of definition.One has to prove zero factorial to be one.Only from the definition of a factorial number and by dividing both sidesby n one has: n!/n (n-1)! or (n-1)! = n!/nwhen n=2 one has (2-1)! = 2!/2 or 1! = 2x1/2 or 1! = 1when n=1 one has (1-1)! = 1!/1 or 0! = 1/1 or 0! = 1. =This is a proof that zero factorial is equal to one to be known.But a new proof is:A Schema Proof Without WordsThat Zero Factorial Is Equal To One.... ... ...Now the expression 0! = 1 is already a proof, not need a definitionnor a convention. So the defining 0 factorial to be 1 is unvaluable.The proof "without words" abovethat zero factorial is equal to one is a New that:*One has not to accept by convention 0!=1 anymore.*Zero factorial is not an empty product.*This Schema leads to a Law of Factorial.Note that the above schema is true but should not be used in a formal proof for 0!=1.The problem arises when you simplify the pattern formed by this schema into a MacLauren Series, which is the mathematical basis for it in the first place. Upon doing so you arrive with, . This representation illustrates that upon solving it you use 0!.In proofs you cannot define something by using that which you are defining in the definition. (ie) 0! can't be used when solving a problem within a proof of 0!.For clarification, the above series will represent the drawn out solution for the factorial of a number, i. (ie) 1×76 -6×66 +15×56 -20×46 +15×36 -6×26 +1×16 , where i=6.
All of the above