Find the coordinates of the point P and Q.
Answers
Area: ½ x (product of the lengths of the diagonals)
Area: ½ x (product of the lengths of the diagonals)Perimeter: 4 x side
Area: ½ x (product of the lengths of the diagonals)Perimeter: 4 x sideNumber of vertices: 4
Area: ½ x (product of the lengths of the diagonals)Perimeter: 4 x sideNumber of vertices: 4Number of edges: 4
Area: ½ x (product of the lengths of the diagonals)Perimeter: 4 x sideNumber of vertices: 4Number of edges: 4Properties: Isotoxal figure, Convex polygon
Area: ½ x (product of the lengths of the diagonals)Perimeter: 4 x sideNumber of vertices: 4Number of edges: 4Properties: Isotoxal figure, Convex polygonType: Parallelogram, Quadrilateral, Kite
Area: ½ x (product of the lengths of the diagonals)Perimeter: 4 x sideNumber of vertices: 4Number of edges: 4Properties: Isotoxal figure, Convex polygonType: Parallelogram, Quadrilateral, KiteLine of symmetry: 2
Find the coordinates of the point P and Q ?
Using the section formula, if a point (x,y) divides the line joining the
points (x 1 ,y 1 ) and (x 2 ,y 2 ) internally
in the ratio m:n, then (x,y)=( m+nmx 2 +nx 1 , m+nmy 2 +ny 1 )
Substituting (x 1 ,y 1 )=(4,−3) and (x 2 ,y 2 )=(−1,7) and m=3,n=2 in the section formula, we get
the abscissa of the point (3+23(−1)+2(4) )=1