P is a point on the line segment `bar(AB)` such that AP = PB. If the coordinates of A and B are (3, -4) and (-5, 2) respectively find the coordinates of P.

If A and B are (1, 4) and (5, 2) respectively, find the co-ordinates of P when (AP)/(BP) = 3/4

P is a point on bar(AB) such that bar(AP)=3bar(PB) . If the coordinates of A and B be (3, -4) and (-5, 2) respectively, find P.

P is a point on the line - segment overline(AB) such that overline(AP)=overline(3PB) , if the coordinates of A and B are (3,-4) and (-5,2) respectively , find the coordinates of P.

If the point C(x,y,-14) lies on the line -segment bar(AB) produced where the coordinates of A and B are (2,-3,4) and (3,1,-2) respectively, then find the values of x and y.

If the point C( x , y , -14) lies on the line-segment overline(AB) produced where the coordinates of A and B are ( 2 , - 3 , 4) and ( 3 , 1 , -2) respectively , then find te values of x and y .

The centroid of a triangle ABC is at the point (1,1,1) if the coordinates of A and B are (3,-5,7) and (-1,7,-6) respectively find the coordinates of the point C

Distance between two points A and B is 4 unit. Both A and B are lying same side of a variable line L. Let p_(1) and p_(2) be the length of perpendicular from A and B on the L respectively such that p_(1) + 3p_(2) = k (k is constant). The line always touches a fixed circle C. If the coordinates of A and B be (-2, 0) and (2, 0) respectively, then coordinate of C-

AB is a diameter of a circle having centre at C , if the coordinates of A and C are (6,-7) and (5,-2) respectively , then the coordinates of B will be -

The line -segment overline(CD) is produced to Q such that 2overline(CQ)=5overline(DQ) , if the coordinates of C and D are (4,7) and (-2,4) respectively , find the coordinates of Q.

Position coordinates of A and B are (-1,5,7) and (3,2,-5) respectively. Express vec(AB) in terms of position coordinates.