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Description: For this assignment, you will create a function to calculate the maximum length of the third side of a triangle and its hypotenuse. You will collect two side lengths from the user. Requirements: 1. Collect the length of two sides of a triangle from the user. 2. Within one function, calculate the maximum third length of a triangle and its hypotenuse. Return the value of the hypotenuse to main(). 3. Display the results for the triangle's maximum third side and its hypotenuse in main(). Round the hypotenuse the nearest 10th. 4. Run three sets of test data through your program. 5. Output must be labelled and easy to read as shown in the sample output below. 6. Program must be documented with the following: a. // Name b. // Date c. // Program Name d. // Description 7. Flowchart the logic of the program Formulas Maximum length = side 1 + side 2 - 1 *Hypotenuse = V(side1² + side2²) "you may use the C++ sqrt() function for this calculation. Sample Output: Please enter the two known sides of the triangle: 8 10 The maximum length of your third side is: 17 Your triangle's hypentuse is: 12.81 Please enter the two known sides of the triangle: 36 The maximum length of your third side is: 8 Your triangle's hypentuse is: 6.71 Please enter the two known sides of the triangle: 12 19 The maximum length of your third side is: 30 Your triangle's hypentuse is: 22.47 Test Data: Side 1 Side 2 Max Side Hypotenuse 8 10 3 6 12 19 17 8 30 12.81 6.71 22.47

Description: For this assignment, you will create a function to calculate the maximum length of the third side of a triangle and its hypotenuse. You will collect two side lengths from the user. Requirements: 1. Collect the length of two sides of a triangle from the user. 2. Within one function, calculate the maximum third length of a triangle and its hypotenuse. Return the value of the hypotenuse to main(). 3. Display the results for the triangle's maximum third side and its hypotenuse in main(). Round the hypotenuse the nearest 10th. 4. Run three sets of test data through your program. 5. Output must be labelled and easy to read as shown in the sample output below. 6. Program must be documented with the following: a. // Name b. // Date c. // Program Name d. // Description 7. Flowchart the logic of the program Formulas Maximum length = side 1 + side 2 - 1 *Hypotenuse = V(side1² + side2²) "you may use the C++ sqrt() function for this calculation. Sample Output: Please enter the two known sides of the triangle: 8 10 The maximum length of your third side is: 17 Your triangle's hypentuse is: 12.81 Please enter the two known sides of the triangle: 36 The maximum length of your third side is: 8 Your triangle's hypentuse is: 6.71 Please enter the two known sides of the triangle: 12 19 The maximum length of your third side is: 30 Your triangle's hypentuse is: 22.47 Test Data: Side 1 Side 2 Max Side Hypotenuse 8 10 3 6 12 19 17 8 30 12.81 6.71 22.47

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Description: For this assignment, you will create a function to calculate the maximum length of the third side of a triangle and its hypotenuse. You will collect two side lengths from the user. Requirements: 1. Collect the length of two sides of a triangle from the user. 2. Within one function, calculate the maximum third length of a triangle and its hypotenuse. Return the value of the hypotenuse to main(). 3. Display the results for the triangle's maximum third side and its hypotenuse in main(). Round the hypotenuse to the nearest 10th. 4. Run three sets of test data through your program. b. // Date c. // Program Name d. // Description 7. Flowchart the logic of the program 5. Output must be labelled and easy to read as shown in the sample output below. 6. Program must be documented with the following: a. // Name Formulas Maximum length = side 1 + side 2-1 *Hypotenuse = V(side1² + side2²) *you may use the C++ sqrt() function for this calculation. Sample Output: Please enter the two known sides of the triangle: 8 10 The maximum length of your third side is: 17 Your triangle's hypentuse is: 12.81 Please enter the two known sides of the triangle: 3 6 The maximum length of your third side is: 8 Your triangle's hypentuse is: 6.71 Test Data: Side 1 Side 2 Max Side Hypotenuse 8 10 3 6 12 19 Please enter the two known sides of the triangle: 12 19 The maximum length of your third side is: 30 Your triangle's hypentuse is: 22.47 17 8 30 12.81 6.71 22.47
Transcribed Image Text:Description: For this assignment, you will create a function to calculate the maximum length of the third side of a triangle and its hypotenuse. You will collect two side lengths from the user. Requirements: 1. Collect the length of two sides of a triangle from the user. 2. Within one function, calculate the maximum third length of a triangle and its hypotenuse. Return the value of the hypotenuse to main(). 3. Display the results for the triangle's maximum third side and its hypotenuse in main(). Round the hypotenuse to the nearest 10th. 4. Run three sets of test data through your program. b. // Date c. // Program Name d. // Description 7. Flowchart the logic of the program 5. Output must be labelled and easy to read as shown in the sample output below. 6. Program must be documented with the following: a. // Name Formulas Maximum length = side 1 + side 2-1 *Hypotenuse = V(side1² + side2²) *you may use the C++ sqrt() function for this calculation. Sample Output: Please enter the two known sides of the triangle: 8 10 The maximum length of your third side is: 17 Your triangle's hypentuse is: 12.81 Please enter the two known sides of the triangle: 3 6 The maximum length of your third side is: 8 Your triangle's hypentuse is: 6.71 Test Data: Side 1 Side 2 Max Side Hypotenuse 8 10 3 6 12 19 Please enter the two known sides of the triangle: 12 19 The maximum length of your third side is: 30 Your triangle's hypentuse is: 22.47 17 8 30 12.81 6.71 22.47
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