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Write the C++ program that will compute for the area under the curve of the equation, f(x) = 3x + x² Input: Compute for the area using trapezoids: - The lower limit a. The upper limit b. The number of trapezoids. Output: - Declare an array whose size will be equal to the number of trapezoids. Use a looping structure. Compute for the area usingi tegral: Pass arguments to a module that will compute for the area under the curve and return the area back to the calling method. Assign the returned area to a variable. Pass arguments to a module that will compute for the area of the trapezoid and return the area back to the calling method. Each element in the array will be assigned the returned area for every trapezoid. Use an accumulator to compound the sum of each element in the array. The area of each trapezoid. The area using the trapezoid method. The area using integral calculus. Percentage error (absolute). %Error = True value - Experimental value] True value -x100

Write the C++ program that will compute for the area under the curve of the equation, f(x) = 3x + x² Input: Compute for the area using trapezoids: - The lower limit a. The upper limit b. The number of trapezoids. Output: - Declare an array whose size will be equal to the number of trapezoids. Use a looping structure. Compute for the area usingi tegral: Pass arguments to a module that will compute for the area under the curve and return the area back to the calling method. Assign the returned area to a variable. Pass arguments to a module that will compute for the area of the trapezoid and return the area back to the calling method. Each element in the array will be assigned the returned area for every trapezoid. Use an accumulator to compound the sum of each element in the array. The area of each trapezoid. The area using the trapezoid method. The area using integral calculus. Percentage error (absolute). %Error = True value - Experimental value] True value -x100

Computer Networking: A Top-Down Approach (7th Edition)
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...
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please help me with the loop for trapezoidal method, and how to modularize the functions needed in the program. my code seem to not be applicable for non-zero lower limits. i am lost. #include #include #include using namespace std; // input lower limit A and upper limit B // input number of trapezoids int main() { double a, b, num, givenEq, midEq, width; cout << "Input lower limit (a): "; cin >> a; cout << "Input upper limit (b): "; cin >> b; cout << "Input number of trapezoids: "; cin >> num; width = (b - a) / num; cout<
Use the screenshot below to guide you in completing the rest of your logic. CUWINDOWS Enter the value for a: ter the value for b: Specify the number of trapezoids: Trapezoid units squared. units squared. units soured. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared, units squared. units squared. units squared. squared. ared. The area using trapezoid method= The area using integral calculus. Percent error Press any key to continue units squared. units squared. When you are ready to submit your work, use your own values for a, b, and the number of trapezoids. Please use realistic numbers to get a realistic result. 4. Blocks Called a module and passed arguments to compute for the area of the trapezoid. The module returned the area back to the calling method. Called a module and passed arguments to compute for the area under the curve using integral. The module returned the area back to the calling method. Array size must be equal to the number of trapezoids. Used an accumulator variable to compound the areas stored in each array element. All answers are in 4 decimal places. Copy then paste your code in the space provided below along with the screenshot of your program's output. Do not forget to complete the essay at the end of the questionnaire.
Transcribed Image Text:Use the screenshot below to guide you in completing the rest of your logic. CUWINDOWS Enter the value for a: ter the value for b: Specify the number of trapezoids: Trapezoid units squared. units squared. units soured. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared. units squared, units squared. units squared. units squared. squared. ared. The area using trapezoid method= The area using integral calculus. Percent error Press any key to continue units squared. units squared. When you are ready to submit your work, use your own values for a, b, and the number of trapezoids. Please use realistic numbers to get a realistic result. 4. Blocks Called a module and passed arguments to compute for the area of the trapezoid. The module returned the area back to the calling method. Called a module and passed arguments to compute for the area under the curve using integral. The module returned the area back to the calling method. Array size must be equal to the number of trapezoids. Used an accumulator variable to compound the areas stored in each array element. All answers are in 4 decimal places. Copy then paste your code in the space provided below along with the screenshot of your program's output. Do not forget to complete the essay at the end of the questionnaire.
Write the C++ program that will compute for the area under the curve of the equation, f(x) = 3x + x² Input: Compute for the area using trapezoids: - - - Output: The lower limit a. The upper limit b. The number of trapezoids. - Compute for the area using integral: Pass arguments to a module that will compute for the area under the curve and return the area back to the calling method. Assign the returned area to a variable. - Declare an array whose size will be equal to the number of trapezoids. Use a looping structure. Pass arguments to a module that will compute for the area of the trapezoid and return the area back to the calling method. Each element in the array will be assigned the returned area for every trapezoid. Use an accumulator to compound the sum of each element in the array. The area of each trapezoid. The area using the trapezoid method. The area using integral calculus. Percentage error (absolute). %Error = True value - Experimental value True value -x100
Transcribed Image Text:Write the C++ program that will compute for the area under the curve of the equation, f(x) = 3x + x² Input: Compute for the area using trapezoids: - - - Output: The lower limit a. The upper limit b. The number of trapezoids. - Compute for the area using integral: Pass arguments to a module that will compute for the area under the curve and return the area back to the calling method. Assign the returned area to a variable. - Declare an array whose size will be equal to the number of trapezoids. Use a looping structure. Pass arguments to a module that will compute for the area of the trapezoid and return the area back to the calling method. Each element in the array will be assigned the returned area for every trapezoid. Use an accumulator to compound the sum of each element in the array. The area of each trapezoid. The area using the trapezoid method. The area using integral calculus. Percentage error (absolute). %Error = True value - Experimental value True value -x100
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