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  1. Answer: The length of the third side of the triangle is 7.63 units. Example 3: In triangle ABC, ∠C = 42° and ∠A = 33°, and the side opposite to angle C is 12.5 units. Find the length of the side of the triangle opposite to angle A. Solution: We have ∠C = 42° and ∠A = 33°, c = 12.5 units. We need to find the side 'a'.

    • Law of Sines

      The law of sines formula is used for relating the lengths of...

    • Equilateral, Isosceles and Scalene
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    • Area

    There are three special names given to triangles that tell how many sides (or angles) are equal. There can be 3, 2 or noequal sides/angles: How to remember?Alphabetically they go 3, 2, none: 1. Equilateral: "equal"-lateral (lateral means side) so they have all equal sides 2. Isosceles: means "equal legs", and we have two legs, right? Also iSOSceles...

    Try dragging the points around and make different triangles: You might also like to play with the Interactive Triangle.

    The area is half of the base times height. 1. "b" is the distance along the base 2. "h" is the height (measured at right angles to the base) Area = ½ × b × h The formula works for all triangles. Note: a simpler way of writing the formula is bh/2 The base can be any side, Just be sure the "height" is measured at right angles to the "base": (Note: Yo...

  2. Rule 1: Interior Angles sum up to 1800 180 0. Rule 2: Sides of Triangle -- Triangle Inequality Theorem : This theorem states that the sum of the lengths of any 2 sides of a triangle must be greater than the third side. Rule 3: Relationship between measurement of the sides and angles in a triangle: The largest interior angle and side are ...

  3. Using Perimeter Formula. The perimeter of any triangle is equal to the sum of all its sides. It is the total length of any triangle. Suppose a triangle ABC is given, then as per the formula; Perimeter of ABC = AB + BC + AC. If we know the length of any two sides and perimeter of the triangle, then we can easily find the length of the third side.

  4. In triangle ABC, the sides are AB, BC, and CA. The angle formed by any two sides of a triangle is the angle of the triangle, denoted by the symbol ∠. A triangle has three angles. The three angles of the triangle ABC are ∠ABC, ∠BCA, and ∠CAB. These angles are also called ∠B, ∠C, and ∠A, respectively. The point of intersection of ...

  5. Triangle properties. Vertex. The vertex (plural: vertices) is a corner of the triangle. Every triangle has three vertices. Base. The base of a triangle can be any one of the three sides, usually the one drawn at the bottom. You can pick any side you like to be the base. Commonly used as a reference side for calculating the area of the triangle.

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  7. Triangle. A triangle is a 3-sided polygon sometimes (but not very commonly) called the trigon. Every triangle has three sides and three angles, some of which may be the same. The sides of a triangle are given special names in the case of a right triangle, with the side opposite the right angle being termed the hypotenuse and the other two sides ...

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