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on the coordinate plane, draw a triangle ABC with vertices A(-3,3),B(-3,-3), C(1,-3), find the area of the triangle in square units

User Lolol
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1 Answer

5 votes

Answer:

The area of triangle is 12 square units

Explanation:

we have

The triangle ABC with vertices A(-3,3),B(-3,-3), C(1,-3)

step 1

Using a graphing tool

Plot the triangle

see the attached figure

The triangle ABC is a right triangle

step 2

Find the area of triangle ABC

The area of the triangle ABC is equal to


A=(1)/(2)(BC)(AB)

we have


BC=1-(-3)=4\ units ---> the distance is the difference of the x-coordinates


AB=3-(-3)=6\ units ---> the distance is the difference of the y-coordinates

substitute the values


A=(1)/(2)(4)(6)


A=12\ units^2

on the coordinate plane, draw a triangle ABC with vertices A(-3,3),B(-3,-3), C(1,-3), find-example-1
User Gschenk
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