CodeGraderBench/CodeGraderBench huggingface dataset:
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float x,n;
	cin >> n;
	x=n;
	float y;
	repeat(10){
		y=(x+n/x)/2;
		x=y;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<y<<endl;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float n;
	cin>>n;
	float x=n;
	repeat(100){
		x=(x+n/x)/2;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<x<<endl;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float  x,input_number;
	cin>>input_number;
	x=input_number;
	repeat(1000000000){
		
		x = (x+input_number)/(2*x);
		
	}
	cout.precision(3);	
	cout<<x<<endl;
	
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float n;
	cin>>n;
	float x=n;
	for(;x*x-n>0;)
	{
		x=(x+n/x)/2;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<x;

}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float input_number;
	cin>> input_number;
	float y=0,x=input_number;
	repeat(100){
		y=(x+(input_number/x))/2;
		x=y;
	}
	cout<<fixed;
	cout.precision(3);
	cout<< x<<endl;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include <simplecpp>
main_program{

	float x;
        cin>>x;
        float i=x;
	float term;

	repeat(10){
	      
	        term=(i+x/i)/2;
	        i++;	
	}
	cout <<"ans"<<term<<endl;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	double x,x1;
	cin>>x;
	x1=x;
	while(x*x>x1){
		x=(x+x1/x)/2;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<x;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float i;
	cin>>i;
	float x=i;
	repeat(10000000){
		x=(x+i/x)/2;
	}
	repeat(10000000){
		x=(x+i/x)/2;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<x;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float num,x;
	cin>>num;
	x=0;
	while((x*x-num)<=0){
		x=x+1;
	}
	x=x-1;
	while((x*x-num)<=0){
		x=x+0.1;
	}
	x=x-0.1;
	float x1,x2,x3;
	x1=x-(x*x-num)/(2*x);
	x2=x1-(x1*x1-num)/(2*x1);
	x3=x2-(x2*x2-num)/(2*x2);
	cout<<fixed;
	cout.precision(3);
	cout<<x3;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float input_number;
	float x;	
	cin>>input_number;
	x=input_number;
	repeat(100){
		x=(x+input_number/x)/2;
	}
	
	cout<<fixed;
	cout.precision(3);
	cout<<x<<endl;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	double input_number,x,temp,delta;
	delta=0.001;
	cin>> input_number;
	temp=input_number;
	x=input_number;
	while(x*x-input_number>delta){
		x=(temp+input_number/temp)/2;
		temp=x;
	}
	cout<<fixed;
	cout.precision(3);
	cout<< x<<endl;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include <simplecpp>
main_program
{
	float n,x;
	cin >> x;
	n=x;
	repeat(1000)
	{
		n = (n+(x/n))/2;
	}
	cout << fixed;
	cout.precision(3);
	cout << n;
}

Grading criterion: Is a loop is called and able to break correctly ?
Rating A: if loop able to break correctly by comparing the difference of previous and updated x values and epsilon correctly?
Rating B: if  a  loop is called in the code
Rating C: if no loop is identified in the code
Rating D: 0
Assigned grade: B
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float input_number;
	cin>>input_number;
        float I=input_number;
	float x,xl,xr;
	if(x>I){
        xl=(x+I/x)/2;
		else xr=(x+I/x)/2;		
	}
	cout<<fixed;
	cout.precision(3);
	cout<<sqrt(I);
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float y,x1,x;
	// y is input that is the number whose square root we want to fine
	// x1 is estimated input;
	// x is square root of input that is y
	cin>>y;
	x1=1;
	repeat (20){
		x=(x1+(y/x1))/2;
		x1=x1+0.02;
	
	}
	cout<<x<<endl;
	cout<<fixed;
	cout.precision(3);
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include <simplecpp>
main_program
{
	double epsilon=2.00300E-23;
	float x;
	cin >>x;
	float r=x;
	while(r*r-x>epsilon)
	{
		r=(r+x/r)*0.5;
	}
	cout <<fixed;
	cout.precision(3);
	cout <<r;

}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float i;
	cin>>i;
	float x;
	x=1;
	float t;
	repeat(1000){
		t=(x+(i/x))/2;
		x=t;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<t;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float input_number=0; cin>>input_number;
	float x = input_number;
	repeat(1000){
		x = (x + input_number / x) / 2;
	}

	cout << fixed; // uses fixed floating point representation
	cout.precision(3); // print two digits after the decimal point
	cout<<x<<endl;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float input_number,x;
	cin >> input_number;
	x=input_number;
	repeat(10000){
		x=(x+(input_number/x))/2;
	}
	cout << fixed;
	cout.precision(3);
	cout<< x <<endl;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float n;
	cin>>n;
	float x =n;
	repeat(10){
	x = (x +n/x)/2;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<x<<endl;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
       	float x;
	cin>>x;
	int input_number=(x)^0.5;
	cout<<input_number;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{

	float input_number,x;
	cin>>input_number;

	x=input_number;

	repeat(100){

		x=(x+(input_number)/(x))/2;

	}

	cout<<fixed;
	cout.precision(3);
	cout<<x;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include <simplecpp>
main_program
{
	float epsilon = 0.001,sq =1,num = 0;
	cin >> num;
	while(abs(sq*sq - num) > epsilon)
	{
		sq = (sq + num / sq)/2;
	}
	cout << fixed;
	cout.precision(3);
	cout << sq;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
float n,x;
cin>>n;
x=n;
while((x*x-n)>0.0001){
x=(x+n/x)/2;
}
cout<<fixed; cout.precision(3); cout<<x;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>

int main(){

	float input_number;

	cin>> input_number;

	float x=input_number;

	repeat(1000){

		x=(x+(input_number/x))/2;

	}
	cout<<fixed;
	cout.precision(3);
	cout<<x<<endl;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	float inp=0;
	cin >> inp;
	float x=inp;
	repeat(100){
		x=(x+(inp/x))/2;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<x;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include <simplecpp>
main_program
{
	float x,y;
	cin >> x;
	y=x;
	repeat(100000)
	{
		y=(y+x/y)/2;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<y;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program {
	float input_number;
	cin >>input_number;

	float xi = 1;

	repeat (10) {
		xi = (xi +( input_number/xi))/(2);
	}

	cout <<fixed;
	cout.precision(3);

	cout <<xi;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program {
	float input_number;
	cin>>input_number;
	float x=input_number;
	repeat(20)  //even 10 is giving all correct test cases
	{
		x=(x+input_number/x)/2.0;
	}
	cout<<fixed;
	cout.precision(3);
	cout<<x;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include <simplecpp>
main_program{
	float c;
	cin>> c;

	float m;

	float x=1;

	repeat(15){
		m=(x+c/x)/2;
		x=m;
	}
	cout<<fixed;
	cout.precision(3);
	cout<< m << endl;
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A
Problem: Write a C++ program that implements the Babylonian Algorithm to approximate the square root of any given positive real number. The program should take a floating-point value as input and print the final approximation of the square root rounded to three digits after the decimal point.

Student submission:
#include<simplecpp>
main_program{
	double x,i;
	cin>>i;
	x=i;
	if(x>0){
	repeat(20){x=(x+i/x)/2;}
	
	cout<<fixed;
	cout.precision(3);
	cout<<x;}
}

Grading criterion: Is x value updated correctly?
Rating A: if x value is updated using the babylonian formula (x + input_number / x) / 2 correctly
Rating B: if x value is not correctly updated with small logical error
Rating C: if x value is not correctly updated
Rating D: 0
Assigned grade: A