Line segment `bar(AB)` has midpoint (7,-1) . If point A has coordinates (2,6) , then point B has coordinates

P is a point on the line segment joining the points (3,2,-1) and (6,2,-2) . If the x-coordinate of P is 5 , then its y-coordinate is

A point has polar coordinate (2,60^(@)) The same point can be represented by

The midpoint of segment AB is P(0, 4). If the coordinates of B are (-2, 3), then the coordinates of A are

The equation (x+4)^(2)+(y-7)^(2)=25 represents a circle in the xy-plane . Points A and B on the circle are the endpoints of diameter, and point A has coordinates (-4, 2). What are the coordinates of point B?

The vector vec v= vec AB has components 3,-4 and 5 and the point A has the coordinates(2,-3,1). Find the point B.

Point O has coordinates (0, 0), point P lies on the graph of y = 6-x^(2) , and point B has coordinates (2sqrt(3),0) . If OP = BP , the area of triangle OPB is

The mid-point of the line segment AB is (4,0). If the co-ordinates of point A is (3,-2), then coordinates of point B is _______________

If vec a is a position vector whose tip is (1,-3). Find the coordinates of the point B such that vec AB=vec a, if A has coordinates (-1,5).

A line segment AB is internally divided by the point P(1,1) in the ratio 3:1.If the coordinates of A are (-5,4),then find the coordinates of B.

P is a point on the line segment joining the points (3, 2, -1 ) and ( 6, 2 , - 2 ) . If x - coordinate of P is 5, then its y - coordinate is