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By Martha Simons

Area of a triangle

area of a triangleMathematics is a complex science, requiring the memorization of and ability to operate a large number of formulas. Consider the specific situation, You face the problem: find the area of triangle ABC. Where to start?

Through the base and height

The area of the triangle Through the base and height formula area of the triangle Through the base and height
The base of the triangle a
Height of the triangle h
 
Result

By Heron's formula

The area of the triangle According to Heron's formula The area of the triangle According to Heron's formula
The side of the triangle a
Side of the triangle b
Side of the triangle c
Result

Through two sides and the angle between them

The area of the triangle Through the two sides and the angle between them Formula: The area of the triangle Through the two sides and the angle between them
The side of the triangle a
Side of the triangle b
Angle between parties ?
Result

Through the side and adjacent to it corners

The area of the triangle Through the side and adjacent corners Formala: The area of the triangle Through the side and adjacent corners
The side of the triangle a
Angle between parties ?
Angle between parties ?
Result

Area of a right-angled triangle

Area of a right-angled triangle Formula: Area of a right-angled triangle
Leg of a right triangle a
Leg of a right triangle c
Result

The area of an isosceles triangle

The area of an isosceles triangle Formula: The area of an isosceles triangle
Side of an isosceles triangle a
The base of an isosceles triangle b
Result

The area of an equilateral triangle

The area of an equilateral triangle Formula: The area of an equilateral triangle
The side of an equilateral triangle a
Result

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