The midpoint of (x,3) and (2,y)(x,3) and (2,y) is (5,5)(5,5) then the value of x,yx,y is
Answers
The perimeter of a rectangle is the length of all its 4 sides. Formula to calculate the perimeter of a rectangle is:
The perimeter of a rectangle is the length of all its 4 sides. Formula to calculate the perimeter of a rectangle is:Perimeter of Rectangle = 2 × Length + 2 × Breadth
The perimeter of a rectangle is the length of all its 4 sides. Formula to calculate the perimeter of a rectangle is:Perimeter of Rectangle = 2 × Length + 2 × BreadthThe perimeter can be represented using a model as below.
The perimeter of a rectangle is the length of all its 4 sides. Formula to calculate the perimeter of a rectangle is:Perimeter of Rectangle = 2 × Length + 2 × BreadthThe perimeter can be represented using a model as below.Perimeter = Length + Breadth + Length + Breadth
The perimeter of a rectangle is the length of all its 4 sides. Formula to calculate the perimeter of a rectangle is:Perimeter of Rectangle = 2 × Length + 2 × BreadthThe perimeter can be represented using a model as below.Perimeter = Length + Breadth + Length + Breadth= 2 × Length + 2 × Breadth
The perimeter of a rectangle is the length of all its 4 sides. Formula to calculate the perimeter of a rectangle is:Perimeter of Rectangle = 2 × Length + 2 × BreadthThe perimeter can be represented using a model as below.Perimeter = Length + Breadth + Length + Breadth= 2 × Length + 2 × BreadthLength + Breadth = Perimeter ÷ 2
Therefore the values of 'x' and 'y' are 8 and 7 respectively.
Given:
The points are (x,3) and (2,y).
The midpoint of the given points (x,3) and (2,y) is ( 5,5 ).
To Find:
The value of 'x' and 'y'.
Solution:
The given question can be solved very easily as shown below.
Given that,
The points are (x,3) and (2,y).
The midpoint of the given points (x,3) and (2,y) is ( 5,5 ).
The mid-point is just the average of both the given coordinates of the points given individually.
The X-coordinate of the midpoint is given by,
⇒ ( x + 2 ) / 2 = 5
⇒ ( x + 2 ) = 10 ⇒ x = 8
The Y-coordinate of the midpoint is given by,
⇒ ( 3 + y ) / 2 = 5
⇒ ( 3 + y ) = 10 ⇒ y = 7
Therefore the values of 'x' and 'y' are 8 and 7 respectively.
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