| 2023-01-03 | The ratio in which the line joining the points (3,3,1) and (6,-6,-2) is divided by the x-axis is |
| 2023-01-03 | The point which divides the line segment joining the points (3,2,5) and (4,-1,3) in the ratio 2:3 is |
| 2023-01-03 | The transformed equation of 2x^2+3y^2-z^2-8x+18y+2z+9=0 when the axis are translated to the point |
| 2023-01-03 | 2023 01 03 16 28 50 |
| 2023-01-03 | The distance between origin and (sinx,cosx,1)is |
| 2023-01-03 | if points (1,-1,-5),(3,1,3) and (9,1,-3)form |
| 2023-01-03 | the points A(2,9,12),B(1,8,8),C(-2,11,8) and D(-1,12,12) form |
| 2023-01-03 | The ratio in which the line segment joining (-2,3,1),(3,5,2) is divided by yz plane is |
| 2023-01-03 | If (4,2,p) is the centroid of the tetraheadron formed by the points (k,2,-1),(4,1,1),(6,2,5), |
| 2023-01-03 | The origin is the centroid of the triangle for which (-2,3,4),(3,-1,5) are two vertices,then the 3 |
| 2023-01-03 | If (2,k,-1) is the centroid of the triangle with vertices (2,-1,2),(1,-3,-4)and (3,k,1) ,then k= |
| 2023-01-03 | in triangle ABC, D,E,F are the mid points of the sides BC,CA,AB respectively,A(2,3,4),D(1,-4,2) |
| 2023-01-03 | If (k,1,5),(1,0,3) and (7,-2,l) are collinear points then 2k+3l = |
| 2023-01-03 | If A (1,0,1),B(3,4,5),C(0,-1,2)are 3 consecutive vertices of a parallelogram then the 4th vertex |
| 2023-01-03 | The distance between the origin and the centroid of the tetrahedron whose vertices are (0,0,0) |
| 2023-01-03 | If the centroid of the tetrahedron is (0,-1,5/2) and 3 vertices are(-2,3,4)(3,-4,2)(2,-5,1)then the |
| 2023-01-03 | The coordinates of the point equidistant from the 4 points(a,0,0)(0,b,0)(0,0,c)(0,0,0) are |
| 2023-01-03 | the distance between the circumcenter and the orthocenter of ABC with vertices A(2,1,5)B(3,2,3) |
| 2023-01-03 | If(1,2,3)(2,3,1)are two vertices of an equilateral triangle then its 3rd vertex is |
| 2023-01-03 | The incenter of triangle ABC with vertices A(0,0,4),B(3,0,4),C(0,4,4) is |
| 2023-01-03 | The points (a,b,c),(b,c,a),(c,a,b) are the vertices of |
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