276,711 views
12 votes
12 votes
The height of a triangle represented by a line segment, is the perpendicular distance from a vertex to the line containing a base. Determine the area of triangle ABC

The height of a triangle represented by a line segment, is the perpendicular distance-example-1
User Alec Teal
by
2.9k points

1 Answer

8 votes
8 votes
Answer:

The area of triangle ABC = 18 square units

Step-by-step explanation:

The height of the triangle, h = 9

The base of the triangle, b = 4

The area(A) of the triangle is given by the formula:


\begin{gathered} \text{Area = }(1)/(2)* base* height \\ A\text{ = }(1)/(2)bh \end{gathered}

Substitute b = 4 and h = 9 into the formula:


\begin{gathered} A\text{ = }(1)/(2)*4*9 \\ A\text{ = 18} \end{gathered}

The area of triangle ABC = 18 square units

User Hoblin
by
2.8k points