• Amaliy ish
  • Simpson usuli
  • Vatarlar usuli
  • Xulosa
  • Muhammad Al-Xorazmiy nomidagi Toshkent Axborot Texnologiyalari Universiteti Kompyuter Injineringi fakulteti




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    Amaliy ish Bajardi Sattorov Samariddin Tekshirdi Begimov Oybek-hozir.org (1)
    7-9 sinflarda algebra o’qitishning maqsadi,vazifasi va mazmuni., ДАРС КУЗАТИШ, GLOBALLASHUV GLOBALISTIKA VA BARQAROR TARAQQIYOT TUSHUNCHALARINING O\'ZARO ALOQASI VA FARQI, ISLOM DINING SHAKLLANISH TARIXI VA ASOSLARI, Post haqida tushuncha, 1706689632, Юлдуз ашула ва рақс халқ ансамблининг театрлаштирилган концерт томоша


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    Amaliy ish Bajardi: Sattorov Samariddin Tekshirdi: Begimov Oybek 19-Variant
    Muhammad Al-Xorazmiy nomidagi
    Toshkent Axborot Texnologiyalari
    Universiteti Kompyuter Injineringi fakulteti

    Amaliy ish


    Bajardi:Sattorov Samariddin Tekshirdi: Begimov Oybek

    19-Variant

    Topshiriq lchamdagi ikki orinishida ekranga chiqarilsin, hosil boyicha bir olchamdagi ikki opaytmasidan tashkil topgan bir o2


    Berilgan integral qiymatini tori toyicha har 10 qadamda n - qiymatda olingan natijalar quyidagi jadvalga togrtburchaklar usuli


    #include
    #include
    using namespace std;
    double f (double x){
    return (tan(pow(2 - x, 2) / 4));
    }
    int main(){
    int i,n;
    double a=0,b=0.785,S=0,I,h,x;
    cin>>n;
    h=(b-a)/n;
    for(i=1;i<=n;i++){
    x=a+(i*h)+(h/2);
    S+=f(x);
    }
    if (n%10==0){
    cout<cout<cout<}
    Trapetsiyalar usuli
    #include
    #include
    using namespace std;
    double f (double x){
    return (tan(pow(2 - x, 2) / 4));;
    }
    int main(){
    int i,n;
    double a=0,b=0.785,S=0,I,h,x;
    cin>>n;
    h=(b-a)/n;
    for(i=1;i<=n;i++){
    x=(a+(i-1)*h);
    S+=f(x)/2;
    }
    if (n%10==0){
    cout<cout<cout<}
    }

    Simpson usuli


    #include
    #include
    using namespace std;
    double f(double x)
    {
    return (tan(pow(2 - x, 2) / 4));
    }
    int main() {
    double a, b, n, x, y;
    cin >> a >> b >> n;
    double I=n+1, I1=0;
    for (int N=2; (N<=4)||(fabs(I1-I)>n); N*=2)
    {
    double h, sum2=0, sum4=0, sum=0;
    h=(b-a)/(2*N);
    for (int i=1; i<=2*N-1; i+=2)
    {
    sum4+=f(a+h*i);
    sum2+=f(a+h*(i+1));
    }
    x = sum4 + sum2;
    sum=f(a)+4*sum4+2*sum2-f(b);
    I=I1;
    I1=(h/3)*sum;
    y=sum;
    }
    cout << x << endl;
    cout << y << endl;
    cout << I1 << endl;
    }

    Topshiriq lish va vatarlar usullaridan foydalanib tenglamaning taqribiy ildizini 0.1, 0.01, 0.001, 0.0001, 0.00001, 0.000001 aniqliklarda hisoblansin. Olingan natijalar quyidagi jadvalga tolish


    #include
    #include
    using namespace std;
    double f (double x){
    return (pow(x, 7) - x * x + 4);
    }
    int main()
    {
    double a,b,c,E;
    cin>>a>>b>>E;
    int k=0;
    if(f(a)*f(b)<0){
    c=(a+b)/2;
    while (abs(f(c))>E){
    if(f(a)*f(b)<0){
    b=c;
    }
    else{
    a=c;
    }
    c=(a+b)/2;
    k++;
    }
    cout<
    cout<
    }
    else {
    cout<<"Yechimga ega emas";
    }
    return 0;
    }

    Vatarlar usuli


    #include
    #include
    using namespace std;
    double f(double x)
    {
    return (pow(x, 7) - x * x + 4);
    }
    void secant(float x1, float x2, float E)
    {
    float n=0,xm,x0,c;
    if(f(x1)*f(x2)<0){
    do{
    x0=(x1*f(x2)-x2*f(x1))/(f(x2)-f(x1));
    c=f(x1)*f(x0);
    x1=x2;
    x2=x0;
    n++;
    if(c==0)
    break;
    xm=(x1*f(x2)-x2*f(x1))/(f(x2)-f(x1));
    }
    while (fabs(xm-x0)>=E);
    cout<<"Tenglamaning ildizi qiymati="<cout<<"Tenglamaning hisoblashdagi qadamlar
    soni="<}
    else
    cout<<"Bu oraliqda tenglamaning ildizi mavjud emas";
    }
    int main ()
    {
    float x1=7.4,x2=7.6,E=0.1;
    secant(x1,x2,E);
    return 0;
    }

    Xulosa


    Ushbu amaliy ishdan olumotlarni oldim. Integrallarni taqribiy hisoblashni Tolish va Vatarlar usullarini kozimga kerakli malumotlar uchun kata rahmat.
    SATTOROV SAMARIDDIN 218-20 guruh talabasi

    http://hozir.org
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    Muhammad Al-Xorazmiy nomidagi Toshkent Axborot Texnologiyalari Universiteti Kompyuter Injineringi fakulteti

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