I'm doing a program that aproximate PI and i'm trying to use long long, but it isn't working. Here is the code
#include<stdio.h>
#include<math.h>
typedef long long 开发者_如何学Cnum;
main(){
num pi;
pi=0;
num e, n;
scanf("%d", &n);
for(e=0; 1;e++){
pi += ((pow((-1.0),e))/(2.0*e+1.0));
if(e%n==0)
printf("%15lld -> %1.16lld\n",e, 4*pi);
//printf("%lld\n",4*pi);
}
}
%lld
is the standard C99 way, but that doesn't work on the compiler that I'm using (mingw32-gcc v4.6.0). The way to do it on this compiler is: %I64d
So try this:
if(e%n==0)printf("%15I64d -> %1.16I64d\n",e, 4*pi);
and
scanf("%I64d", &n);
The only way I know of for doing this in a completely portable way is to use the defines in <inttypes.h>
.
In your case, it would look like this:
scanf("%"SCNd64"", &n);
//...
if(e%n==0)printf("%15"PRId64" -> %1.16"PRId64"\n",e, 4*pi);
It really is very ugly... but at least it is portable.
- Your
scanf()
statement needs to use%lld
too. - Your loop does not have a terminating condition.
There are far too many parentheses and far too few spaces in the expression
pi += pow(-1.0, e) / (2.0*e + 1.0);
- You add one on the first iteration of the loop, and thereafter zero to the value of 'pi'; this does not change the value much.
- You should use an explicit return type of
int
formain()
. - On the whole, it is best to specify
int main(void)
when it ignores its arguments, though that is less of a categorical statement than the rest. - I dislike the explicit licence granted in C99 to omit the return from the end of
main()
and don't use it myself; I writereturn 0;
to be explicit.
I think the whole algorithm is dubious when written using long long
; the data type probably should be more like long double
(with %Lf
for the scanf()
format, and maybe %19.16Lf
for the printf()
formats.
First of all, %d is for a int
So %1.16lld
makes no sense, because %d is an integer
That typedef you do, is also unnecessary, use the type straight ahead, makes a much more readable code.
What you want to use is the type double
, for calculating pi
and then using %f
or %1.16f
.
// acos(0.0) will return value of pi/2, inverse of cos(0) is pi/2
double pi = 2 * acos(0.0);
int n; // upto 6 digit
scanf("%d",&n); //precision with which you want the value of pi
printf("%.*lf\n",n,pi); // * will get replaced by n which is the required precision
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