If the vertices of a triangle are `(sqrt5,0)` and `(sqrt3,sqrt2)`, and `(2,1)` then the orthocentre of the triangle is

If the vertices of a triangle are (sqrt(5,)0) , ( sqrt(3),sqrt(2)) , and (2,1) , then the orthocentre of the triangle is (a) (sqrt(5),0) (b) (0,0) (sqrt(5)+sqrt(3)+2,sqrt(2)+1) (d) none of these

If the vertices of a triangle are (sqrt(5),0) ,sqrt(3),sqrt(2)), and (2,1), then the orthocentre of the triangle is (sqrt(5),0) (b) (0,0)(sqrt(5)+sqrt(3)+2,sqrt(2)+1)( d) none of these

If the vertices of a triangle are (sqrt(5,)0) , ( sqrt(3),sqrt(2)) , and (2,1) , then the orthocentre of the triangle is (sqrt(5),0) (b) (0,0) (c) (sqrt(5)+sqrt(3)+2,sqrt(2)+1) (d) none of these

If the vertices of a triangle are (sqrt(5),0),(sqrt(3),sqrt(2)), and (2,1), then the orthocenter of the triangle is

If the vertices of a triangle are (sqrt(5,)0) , ( sqrt(3),sqrt(2)) , and (2,1) , then the orthocenter of the triangle is

Two vertices of an equilateral triangle are (0, 0) and (0,2 sqrt3) . Find the third vertex.

(0,0) (3, sqrt3) and (0 , 2sqrt3) are the three vertices of a triangle . The distance between the ortho-centre and the cirum-centre of the triangle is "_______" . (in units ) .

Statement 1: The vertices of a triangle are (1,2), (2,1) and {1/2(3+sqrt(3)),1/3(3+sqrt(3))} Its distance between its orthocentre and circumcentre is zero. Statement 2 : In an equilateral triangle, orthocentre and circumcentre coincide.