Math, asked by snehaoj423, 1 month ago

Find the equation of the
perpendicular

bisector of the line joining the points

(0,0) and (-3,4)​

Answers

Answered by bhumee6313
1

Answer:

Answer

Correct option is

C

6x+4y=1

A(1,2) and B(−2,0) are given point

∴ midpoint p=(

2

1+(−2)

,

2

2+0

)

∴ midpoint p=(

2

−1

,1)

Also slope of AB=

−2−1

0−(2)

=

−3

−2

∴ slope of AB=

3

2

slope of line perpendicular to AB=

3

2

−1

=

2

−3

∴ equation of perpendicular bisector

y−1=

2

−3

(x+

2

1

)

∴y−1=

2

−3

(x+

2

1

)

∴2y−2=−3(x+

2

1

)

∴4y−4=−3(2x+1)

∴4y−4=−6x−3

∴4y+6x−4+3=0

6x+4y−1=0

∴ equation of line 6x+4y−1=0

Answered by mahishah24jan
0

Answer:

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