In a certain right triangle, the hypotenuse equals while the other two sides are and for positive integers .
If and , then compute .
Consider a rectangle which has a diagonal of length 6. If is a point on side such that and is a point on the extension of side such that what is the area of the quadrilateral
In triangle and If is extended to such that find (in degrees).
is an isosceles triangle with . Furthermore, is a point on that bisects the angle at .
If and then find length of (upto 3 decimal places).
In a triangle with integer side lengths, one side is three times as long as a second side, and the length of the third side is 17. What is the greatest possible perimeter of the triangle?