
How to Find the Value of X in a Triangle [Solved] - Cuemath
Explanation The given triangle is an equilateral triangle. Hence, all angles are equal to 60°. Now, for a triangle we know that Interior angle + adjacent exterior angle = 180° 60° + x = 180° x = 180° – 60° = …
Area of Triangle - Formula, How to Find Area of Triangle - Cuemath
How to find the area of a triangle? The area of a triangle is the total space occupied by the three sides of a triangle in a 2-dimensional plane. Explore more about the area of triangle formula with solved …
Solve for X - Methods to find the value of x, Solved Examples
Solve for x in the Triangle Solve for x" the unknown side or angle in a triangle we can use properties of triangle or the Pythagorean theorem. Let us understand solve for x in a triangle with the help of an …
Circumcenter of Triangle - Definition, Properties, and Examples
Circumcenter of triangle is the point where three perpendicular bisectors from the sides of a triangle intersect or meet. Learn more about this interesting concept of circumcenter of triangle, its methods, …
Exterior Angle Theorem - Definition, Proof, Examples - Cuemath
The exterior angle theorem states that when a triangle's side is extended, the resultant exterior angle formed is equal to the sum of the measures of the two opposite interior angles of the triangle. Learn …
Centroid of a Triangle - Definition, Differences, Properties, Examples
The centroid of a triangle is formed when three medians of a triangle intersect. Centroid is one of the four points of concurrencies of a triangle.
What is Centroid of Triangle Formula? - Cuemath
The geometric center of the object is known as the centroid. For determining the coordinates of the triangle’s centroid, we use the centroid formula. Understand the centroid formula with derivation, …
Special Right Triangles - Formulas, Examples, FAQs - Cuemath
Special right triangles are the triangles in which all the 3 interior angles are defined and the sides have a fixed ratio. The two special right triangles are also known as the 45°- 45°- 90° triangle and the 30°- …
Find the values of the unknowns x and y in the following diagrams
130° + x = 180° x = 180° − 130° x = 50° (iii) Visually identify the unknown interior angle and then follow two steps. First, by using the angle sum property, we can find out the value of the unknown interior …
Isosceles Triangle Theorem - Converse, Proof, Examples
A triangle that has two sides of the same measure and the third side with a different measure is known as an isosceles triangle. The isosceles triangle theorem in math states that in an isosceles triangle, …