on joining the point (0, 0), (0, 2), (2, 2), (2, 0) we obtain
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Answer:
a square which has all its side as 2
Answer:
Coordinates of the mid point X on the line joining of the points A and B are:
X= [( x1+x2)/2 ,( y1+y2)/2 ] ( midpoint Formula)
Since (1,p/3) is the midpoint of the line segment joining the points (2,0) & (0,2/9)
Here,
x= 1, y= p/3 , x1= 2, y1= 0 , x2= 0 , y2= 2/9
y= (y1+y2)/2
p/3=( 0+2/9)/2
p/3= (2/9)/2
2p =( 2/9)× 3
p = 3/9
p = ⅓
Given : (-1,3p)
x= -1 , y= 3p
y= 3× ⅓
y = 1
5x+3y+2=0. (Given)
Put the value of x & y
5 (-1) + 3(1)+2= 0
-5+3+2= 0
-2+2= 0
Hence, The line 5x + 3y + 2 = 0 passes through the point (–1, 1) as 5(–1) + 3(1) + 2 = 0.
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