r(4 3) is the midpoint of . if the coordinates of point p are (10

R(4, 3) is the midpoint of PQ ‾ . If the coordinates of point P are (10, 10), then find the coordinates of Q. => (-2, -4) or (0, -3) or (-1, -3) ..

Find the coordinates of the midpoint of the segment with the end points (- 2, 3) and (3, - 4). => (- 1 2 , - 1 2 ) or ( 1 2 , - 1 2 ) or ( 5 2 , 7 2 ) or (5, - 1)..

Origin is the midpoint of the line-segment AB, and the coordinates of A are (3, 3). Find the coordinates of the point B. => (-3, -3) or (3, 3) or (-3, 3) or (3, -3h..

Find the coordinates of the midpoint of the segment with the end points (- 4, 3) and (1, 1). => (- 3, 4) or (1, 1) or (- 3 2 , 2) or ( 3 2 , 2)..

Find the coordinates of the midpoint of the line segment with the end points (2, 1) and (6, 5) . => (8, 6) or (4, 4) or (3, 4) or (4, 3)..

Coordinates - The coordinates of a point are quantities, which determine the position of the point. If for instance, a point P lies somewhere on a straight line XX', then its position may be defined by a single number in the following way:..

The coordinates of a point are quantities, which determine the position of the point. If for instance, a point P lies somewhere on a straight line XX', then its position may be defined by a single numbe..

The coordinates of a point are quantities, which determine the position of the point. If for instance, a point P lies somewhere on a straight line XX', then its position may be defined by a single number in the following way: Choose some reference h..

Question 1 - Question: Show that the quadrilateral, formed by joining the mid-points of the consecutive sides of a rectangle is a rhombus. Answer: Given: P, Q, R and S are the mid-points of AB, BC, CD and DA respectively. To prove: PQRS is a rhombus. Proof: C..

Describe the translation of triangle PQR to ACB, if the coordinates of point P are (5, 2) and that of point A are (- 5, 5) . => Slide ΔPQR 10 units up and 3 units left to get ΔACB. or Slide ΔACB 3 units up and h..