PROBLEM: Write a program that computes for the Electric Field and Electric Potential at a given point in a spherical conductor with a radius (r) and a charge Q, depending upon the following cases: Calculate the electric field and electric potential at: d < r d > r d = r SPECIFICATIONS: - The program will depend on the input parameters to determine which case to use in computing for the electric field and electric potential at different points: Point is inside the conductor (d < r) Point is outside the conductor (d > r) Point is on the surface of the conductor (d = r) - The user will input the charge Q, the radius of the conductor (r) and the distance of the point from the center (d) - The constant k = 9x10^9 = 9000000000 - The program will provide an output for the electric field (V/m) and for the electric potential (V) - You may only use the codes that we studied in our lectures. - All lines of codes should have a comment/pseudocode. - Save your cpp file as Surname - PE (Example: Pangaliman - PE.cpp) To recall, the formula for solving the electric field and electric potential in electrostatic equilibrium is as follows: A. Point is inside the conductor (r > d): Electric Field = 0 Electric Potential = kQ/r B. Point is outside the conductor (r < d): Electric Field = kQ/d2 Electric Potential = kQ/d C. Point is on the surface of the conductor (r = d) Electric Field = kQ/r2 Electric Potential = kQ/r TEST CASES: If the r < d: Enter charge (Q): 0.4 Enter the radius of the spherical conductor (r): 5 Enter the distance of the point from the center (d): 60 The electric field is 1000000 V/m and the electric potential is 60 000 000 V. If the r > d: Enter charge (Q): 20 Enter the radius of the spherical conductor (r): 500 Enter the distance of the point from the center (d): 60 The electric field is 0 V/m and the electric potential is 360 000 000 V.

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

See similar textbooks

Related questions

Question

100%

PROBLEM: Write a program that computes for the Electric Field and Electric Potential at a given point in a spherical conductor with a radius (r) and a charge Q, depending upon the following cases: Calculate the electric field and electric potential at: d < r d > r d = r SPECIFICATIONS: - The program will depend on the input parameters to determine which case to use in computing for the electric field and electric potential at different points: Point is inside the conductor (d < r) Point is outside the conductor (d > r) Point is on the surface of the conductor (d = r) - The user will input the charge Q, the radius of the conductor (r) and the distance of the point from the center (d) - The constant k = 9x10^9 = 9000000000 - The program will provide an output for the electric field (V/m) and for the electric potential (V) - You may only use the codes that we studied in our lectures. - All lines of codes should have a comment/pseudocode. - Save your cpp file as Surname - PE (Example: Pangaliman - PE.cpp) To recall, the formula for solving the electric field and electric potential in electrostatic equilibrium is as follows: A. Point is inside the conductor (r > d): Electric Field = 0 Electric Potential = kQ/r B. Point is outside the conductor (r < d): Electric Field = kQ/d2 Electric Potential = kQ/d C. Point is on the surface of the conductor (r = d) Electric Field = kQ/r2 Electric Potential = kQ/r TEST CASES: If the r < d: Enter charge (Q): 0.4 Enter the radius of the spherical conductor (r): 5 Enter the distance of the point from the center (d): 60 The electric field is 1000000 V/m and the electric potential is 60 000 000 V. If the r > d: Enter charge (Q): 20 Enter the radius of the spherical conductor (r): 500 Enter the distance of the point from the center (d): 60 The electric field is 0 V/m and the electric potential is 360 000 000 V.

Expert Solution