![]() If you want to refer to the solved examples then you can check out the Vedantu notes related to this chapter here. The solved examples related to the area of the triangle help the students to strengthen their concept and understand the different types of questions as well as stepwise solutions to these questions. The area of the isosceles triangle is ¼ x b x \ The area for the right-angled triangle is ½ x b x h. ![]() There are different formulas for a right-angled triangle, isosceles triangle, and equilateral triangle. The area of the triangle depends on the type of triangle. The formula for the area of the triangle can be expressed as Area = A = ½ (b x h) square units, where h is the height of the triangle and b is the base of the triangle. The right-angled triangle is the triangle having one angle of 90°, the isosceles triangle has two sides of equal length, the equilateral triangle has 3 equal sides and every angle is 60° and the scalene triangle has all unequal sides. There are potentially 4 types of triangles including the right-angled triangle, the Isosceles triangle, the Equilateral triangle, and the Scalene triangle. The area of the triangle is the region that is enclosed within the triangle. The triangle has a 2D shape with three angles and three sides. The base multiplication with the height of the triangle divided by 2 and the second method is Heron’s formula for the area of the triangle. ![]() There are two formulas or ways in which the area of the triangle can be determined. The area of the triangle is expressed in square units. The area of a triangle is essentially a measurement of the area that is covered by the specific triangle. If you want to find the area of the triangle then you must know the type of the triangle, length of the sides, and the height of the triangle. The area of a triangle can be determined using a simple formula that is used for solving questions or problems. A triangle is a polygon, which is a 2-dimensional object having 3 vertices and 3 sides. ![]()
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