ABC is right-angle triangle, right -angled at A. The coordinates of B and C are (6,4) and (14,10) respectively. The angle between the side AB and x-axis is `45^(@)`. Find the coordinates of A.

ABC is a right angled triangle, right-angled at A . The coordinates of B and C are (6, 4) and ((14, 10) respectively. The angle between the side AB and x-axis is 45^0 . Find the coordinates of A .

ABC is a right angled triangle, right-angled at A . The coordinates of B and C are (6, 4) and ((14, 10) respectively. The angle between the side AB and x-axis is 45^0 . Find the coordinates of A .

In a triangle ABC,right angled at B, then

In the right-angled triangle ABC,angleABC=90^(@). If the coordinates of A and C be (0,4) and (3,0) respectively then the area of the DeltaABC is

ABC is a right angle triangle right angled at C. If angle A= 60° and AC= 6cm . Find CB and AB.

ABC is a right triangle, right angled at C and AB = sqrt2 BC. Then, find angle ABC.

ABC is a isosceles right angled triangle, right angled at C. prove that AB^(2) = 2AC^(2)

ABC is a isosceles right angled triangle, right angled at C. prove that AB^(2) = 2AC^(2)

If ABC is a right triangle right-angled at B and M, N are the midpoints of AB and BC respectively. Then 4 (AN^2 + CM^2) =

ABC is a right angled triangle. B being the right angle. Mid-points of BC and AC are respectively B' and A'. Area of DeltaA'B'C' is