Question

(4)
Find the co-ordinates of midpoint of the segment joining the points
(22, 20) and (0, 16).​

Answer 1

Answer:

Let the coordinates of the midpoint be (x,y)

Let (22,20) be (x1,y1)

And (0,16) be (x2,y2)

By midpoint formula,

x= x1+x2/2

= 22 + 0/2

=11

y= y1+y2/2

= 20 +16/2

=36/2

= 18

(x,y) = (11,18) is the answer

Answer 2

AnswEr:

Two points are (22,20) and (0, 16).

Let us Consider that the coordinates of mid point of the segment (22, 20) & (0,16) is ( x, y).

$\rule{150}3$

By using Mid - Point Formula:-

$:\implies\sf\dfrac{x_1 + x_2}{2} , \dfrac{y_1 + y_2}{2}$

Here,

$\sf\; x_1 = 22\; and\; x_2 = 0$

$\sf\; y_1 = 20\; and\; y_2 = 16$

$\rule{150}3$

Putting Values:-

$:\implies\sf \; x = \dfrac{ x_1 + x_2}{2}$

$:\implies\sf \; x =\dfrac{22 + 0}{2}$

$:\implies\large\boxed{\sf{\red{ x = 11}}}$

Now,

$:\implies\sf \; y = \dfrac{y_1 + y_2}{2}$

$:\implies\sf \; y = \dfrac{ 20 + 16}{2}$

$:\implies\large\boxed{\sf{\red{y = 18}}}$

$\rule{150}3$

So, The coordinates of the midpoint of segment joining the points (22,20) & (0,16) are ( 11, 18).

$\rule{150}3$