Consider a triangular pyramid ABCD the position vectors of whone agular points are `A(3,0,1),B(-1,4,1),C(5,3, 2) and D(0,-5,4)` Let G be the point of intersection of the medians of the triangle BCT. The length of the vector `bar(AG)` is

Consider a triangular pyramid ABCD the position vectors of whone agular points are A(3,0,1),B(-1,4,1),C(5,3, 2) and D(0,-5,4) Let G be the point of intersection of the medians of the triangle BCD. The length of AG is

Consider a triangular pyramid ABCD the position vectors of whose agular points are A(3,0,1),B(-1,4,1),C(5,3, 2) and D(0,-5,4) Let G be the point of intersection of the medians of the triangle BCD. The length of the vector bar(AG) is

Consider a triangular pyramid ABCD the position vectors of whose agular points are A(3,0,1),B(-1,4,1),C(5,3, 2) and D(0,-5,4) Let G be the point of intersection of the medians of the triangle BCD. The length of the vector bar(AG) is

Consider a triangular pyramid ABCD the position vectors of whose agular points are A(3,0,1),B(-1,4,1),C(5,3, 2) and D(0,-5,4) Let G be the point of intersection of the medians of the triangle BCD. The length of the vector bar(AG) is

Consider a triangular pyramid ABCD the position vectors of whose agular points are A(3,0,1),B(-1,4,1),C(5,3, 2) and D(0,-5,4) Let G be the point of intersection of the medians of the triangle BCD. The length of the vector bar(AG) is

Consider a triangular pyramid ABCD the position vectors of whose angular points are A(3,0,1),B(-1,4,1),C(5,2, 3) and D(0,-5,4) Let G be the point of intersection of the medians of the triangle BCD. The length of the vec AG is

Consider a triangular pyramid ABCD the position vectors of whone agular points are A(3,0,1),B(-1,4,1),C(5,3, 2) and D(0,-5,4) Let G be the point of intersection of the medians of the triangle BCT. The length of the perpendicular from the vertex D on the opposite face

Consider a triangular pyramid ABCD the position vector of whose angular points are a(3,0,1) B(-1,4,1) C(5,2,3) and D(0,-5,4) Let G be the point of intersection of the medians of triangle BCD The lengths of the vector bar(AG) is

Consider a triangulat pyramid ABCD the position vector of whose angular points are A(3, 0, 1), B(-1, 4, 1), C(5, 2, 3) and D(0, -5, 4) . Let G be the point of intersection of the medians of the triangle(BCD) . Q. The length of the perpendicular from the vertex D on the opposite face is

Consider a triangulat pyramid ABCD the position vector of whose angular points are A(3, 0, 1), B(-1, 4, 1), C(5, 2, 3) and D(0, -5, 4) . Let G be the point of intersection of the medians of the triangle(BCD) . Q. Area of the triangle(ABC) (in sq. units) is