Question

Can someone help me on this ASAP

Answer 1

a) The coordinates of A (2,9)

b) The coordinates of C (5,6)   [Refer image]

How is the midpoint of AB calculated?

Point A = $(x_1,y_1)$ = (2,9)

Point B = $(x_2,y_2)$ = (2,3)

Midpoint of AB is

 $=(\frac{x_{1}+x_{2}}{2} , \frac{y_{1}+y_{2}}{2} )\\\\=(\frac{2+2}{2} ,\frac{9+3}{2} )\\\\= (\frac{4}{2} ,\frac{12}{2} )\\\\=(2,6)$

How is the point C calculated?

Given:

Point C  is three squares directly to the right of midpoint of AB.

So, the point C lies at :

(2 + 3 ,6 ) = ( 5 , 6)

What is midpoint ?

• The midpoint is a line segment's centre point in geometry.
• It is the centroid of the segment and the endpoints and is equally spaced from both endpoints.
• It splits the area in half.
• The construction of a compass and straightedge can be used to calculate the midpoint of the line segment ,they determine given two points of interest.
• A lens can be built using circular arcs of equal radii centred at the two endpoints to determine the midpoint of a line segment contained in a plane and the lens' cusps are then connected.

To learn more about midpoint , refer:

brainly.com/question/18315903

#SPJ13