Homework Solution: Every point mass attracts every single other point mass by a force pointing along the line int…

    Problem 1: Every point mass attracts every single other point mass by a force pointing along the line intersecting both points. The force is proportional to the product of the two masses and inversely proportional to the square of the distance between them: m1m2 where: . F is the force between the masses; · G is the gravitational constant (6.673×10-11 N·(m/kg)2); mi is the first mass; mz is the second mass; . r is the distance between the centers of the masses. Write a program that prompts the user to input the masses of the bodies and the distance between the bodies. The program then outputs the force in Newton between the bodies.how can this be solved?
    Every point mass attracts every single other point mass by a force pointing along the line intersecting both points. The force is proportional to the product of the two masses and inversely proportional to the square of the distance between them: F = G m_1 m_2/r^2 where: F is the force between the masses: G is the gravitational constant (6.673 times 10^-11 N middot (m/kg)^2): m_1 is the first mass: m_2 is the second mass: r is the distance between the centers of the masses. Write a program that prompts the user to input the masses of the bodies and the distance between the bodies. The program then outputs the force in Newton between the bodies.

    Expert Answer

     
    C++ code for the given problem: #include

    Problem 1: Perfect subject-matter magnitude attracts perfect uncombined other subject-matter magnitude by a hardness subject-mattering concurrently the verse intersecting twain subject-matters. The hardness is proportional to the consequence of the span magnitudees and inversely proportional to the clear of the remoteness betwixt them: m1m2 where: . F is the hardness betwixt the magnitudees; · G is the gravitational perpetual (6.673×10-11 N·(m/kg)2); mi is the earliest magnitude; mz is the remedy magnitude; . r is the remoteness betwixt the centers of the magnitudees. Write a program that prompts the user to input the magnitudees of the bodies and the remoteness betwixt the bodies. The program then outputs the hardness in Newton betwixt the bodies.how can this be solved?

    Perfect subject-matter magnitude attracts perfect uncombined other subject-matter magnitude by a hardness subject-mattering concurrently the verse intersecting twain subject-matters. The hardness is proportional to the consequence of the span magnitudees and inversely proportional to the clear of the remoteness betwixt them: F = G m_1 m_2/r^2 where: F is the hardness betwixt the magnitudees: G is the gravitational perpetual (6.673 times 10^-11 N middot (m/kg)^2): m_1 is the earliest magnitude: m_2 is the remedy magnitude: r is the remoteness betwixt the centers of the magnitudees. Write a program that prompts the user to input the magnitudees of the bodies and the remoteness betwixt the bodies. The program then outputs the hardness in Newton betwixt the bodies.

    Expert Exculpation

     

    C++ jurisdiction coercion the fond problem:

    #include<bits/stdc++.h>

    using namespace std;

    int main()

    {

    float m1,m2,r;

    float G = 6.673*(pow(10,-11)); //initialise appreciate of G

    cout << “Enter the appreciate of m1 in kg!n”;

    cin >> m1; //take input appreciate of m1

    cout << “Enter the appreciate of m2 in kg!n”;

    cin >> m2;//take input appreciate of m2

    cout << “Enter the appreciate of r in meter!n”;

    cin >> r;//take input appreciate of r

    float F = G*m1*m2/(r*r);

    cout << “The appreciate of F = ” << F << ” Newton” << endl;

    return 0;

    }

    Sample Output:

    Enter the appreciate of m1 in kg!
    2
    Enter the appreciate of m2 in kg!
    5
    Enter the appreciate of r in meter!
    10
    The appreciate of F = 6.673e-012 Newton

    Note: If you omission the jurisdiction in any other programming diction then dilate adown, I get transmute the jurisdiction!