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Problem 2: Calculating area of a triangle from the given vertices Consider a triangle with the following vertices: A(1, 31). B(x2, y2), and C(x3, Y3). The area of a triangle for the given vertices can be calculated using the following equation: ==—=|T1(Y2 − Y3) + £2(Y3 − Y₁) +£3(Y1 − Y2)| Area = a. Write a void function that accepts the vertices of triangle, calculates the area of that triangle using the above equation and prints the result at the console (without returning anything). b. Write a similar function like (a), but instead of printing the area of a traingle from within the function it returns the value of the calculated area. c. Write a program to calculate the area of a triangle with the following vertices: A(-1,2), B(2, 3), C(4, -3). Use both functions defined in (a) and (b). Make sure, the calculated area from function (b) should be displayed at the console also.

Problem 2: Calculating area of a triangle from the given vertices Consider a triangle with the following vertices: A(1, 31). B(x2, y2), and C(x3, Y3). The area of a triangle for the given vertices can be calculated using the following equation: ==—=|T1(Y2 − Y3) + £2(Y3 − Y₁) +£3(Y1 − Y2)| Area = a. Write a void function that accepts the vertices of triangle, calculates the area of that triangle using the above equation and prints the result at the console (without returning anything). b. Write a similar function like (a), but instead of printing the area of a traingle from within the function it returns the value of the calculated area. c. Write a program to calculate the area of a triangle with the following vertices: A(-1,2), B(2, 3), C(4, -3). Use both functions defined in (a) and (b). Make sure, the calculated area from function (b) should be displayed at the console also.

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
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Problem 2: Calculating area of a triangle from the given vertices Consider a triangle with the following vertices: A(1, ₁), B(x2, y2), and C(23, Y3). The area of a triangle for the given vertices can be calculated using the following equation: 1==1/1/2₁(22) Area = -Y3)+2(Y3Y₁) + 3(y₁ - y2) | a. Write a void function that accepts the vertices of triangle, calculates the area of that triangle using the above equation and prints the result at the console (without returning anything). b. Write a similar function like (a), but instead of printing the area of a traingle from within the function it returns the value of the calculated area. c. Write a program to calculate the area of a triangle with the following vertices: A(-1,2), B(2, 3), C(4, -3). Use both functions defined in (a) and (b). Make sure, the calculated area from function (b) should be displayed at the console also.
Transcribed Image Text:Problem 2: Calculating area of a triangle from the given vertices Consider a triangle with the following vertices: A(1, ₁), B(x2, y2), and C(23, Y3). The area of a triangle for the given vertices can be calculated using the following equation: 1==1/1/2₁(22) Area = -Y3)+2(Y3Y₁) + 3(y₁ - y2) | a. Write a void function that accepts the vertices of triangle, calculates the area of that triangle using the above equation and prints the result at the console (without returning anything). b. Write a similar function like (a), but instead of printing the area of a traingle from within the function it returns the value of the calculated area. c. Write a program to calculate the area of a triangle with the following vertices: A(-1,2), B(2, 3), C(4, -3). Use both functions defined in (a) and (b). Make sure, the calculated area from function (b) should be displayed at the console also.
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