IF one side is chosen at random from the sides of a right triangle, then the probability that it is hypotenuse is ……………

If the sides of a right triangle are x , x + 1 and x -1 , then the hypotenuse is

Three vertices are chosen at random from the vertices of a regular hexagon then The probability that the triangle has exactly one side common with the side of the hexagon is

Three vertices are chosen at random from the vertices of a regular hexagon then The probability that the triangle has exactly two sides common with the side of the hexagon is

Three vertices are chosen at random from the vertices of a regular hexagon then The probability that the triangle has exactly two sides common with the side of the hexagon is

The sides of a right triangle whose hypotenuse is 17cm are and

A side of an isosceles right angled triangle is x. Find its hypotenuse.

A point on the hypotenuse of a right triangle is at distances a and b from the sides of the triangle. Show that the minimum length of the hypotenuse is (a^(2/3)+b^(2/3))^(3/2)

A point on the hypotenuse of a right triangle is at distances a and b from the sides of the triangle.Show that the minimum length of the hypotenuse is (a^((2)/(3))+b^((2)/(3)))^((3)/(2))

The length of the two sides of a right-angled triangle are equal Find the length of the hypotenuse