A fundamental property in Euclidean geometry states that the sum of the interior angles of any triangle is always constant.
For any triangle, let the measures of the three interior angles be $\alpha$, $\beta$, and $\gamma$. The angle sum property states that:
$ \alpha + \beta + \gamma = 180^\circ $
Therefore, the total measure of angles in any triangle is $180^\circ$.
Among the following options, which are NOT sides of a triangle?
In a Δ ABC, if ∠A = 120° and AB = AC, then the values of ∠B and ∠C are respectively:
In the equilateral Δ ABC, the base BC is trisected at D and E. The line through D, Parallel to AB, meets AC at F and the line through E parallel to AC meets AB at G. If EG and DF intersect at H, then what is the ratio of the sum of the area of parallelogram AGHF and the area of the Δ DHE to the area of the Δ ABC?
The product of the perimeter of a triangle, the radius of its in‐circle, and a number gives the area of the triangle. The number is
A man goes 24 m towards east and then 10 m towards north. How far is he away from his initial position?