Point P is selected uniformly at random in the interior of square ABCD.
What is the probability that angle APD is obtuse (greater than 90 degrees)?
ABCD is a square and point P inside the square is such that PCD is an equilateral triangle. Find the angle α
Suppose ABCD is a square. Let E be interior to the square such that EDC = ECD = 15°.
What is the measure of angle EBC?
In trapezoid ABCD, the sides AB and CD are parallel and AB > CD. Point P is in the interior, dividing the trapezoid into 4 triangles with areas CPD = 2, CPB = 3, BPA = 4, APD = 5.
What is AB/CD equal to?
Point P is in the interior of the equilateral triangle ABC. If AP = 7, BP = 5, and CP = 6, what is the area of ABC?