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Find the equation of the bisector of the...

Find the equation of the bisector of the obtuse angle between the lines `3x-4y+7=0` and `12 x+5y-2=0.`

A

(a) 21x + 77y - 101 = 0

B

(b) 99x - 27y + 81 = 0

C

(c) 21x - 77y + 101 = 0

D

(d) None of the above

Text Solution

AI Generated Solution

To find the equation of the bisector of the obtuse angle between the lines \(3x - 4y + 7 = 0\) and \(12x + 5y - 2 = 0\), we will follow these steps: ### Step 1: Identify the coefficients For the first line \(3x - 4y + 7 = 0\), we have: - \(a_1 = 3\) - \(b_1 = -4\) - \(c_1 = 7\) ...
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Knowledge Check

  • The equation of the bisector of the obtuse angle between the lines 3x-4y+7=0 and -12x-5y+2=0 is

    A
    21x+77y+101=0
    B
    21x+77y-101=0
    C
    21x+77y=0
    D
    None of the above
  • The equation of the bisector of the acute angles between the lines 3x-4y+7 = 0 and 12 x + 5y -2 = 0 is :

    A
    99x-27y-81=0
    B
    11x-3y+9=0
    C
    21x+77y-101=0
    D
    21x+77y+101=0
  • Equation of the bisector of the acute angle between lines 3x+4y+5=0 and 12x-5y-7=0 is

    A
    21x+77y+100=0
    B
    99x-27y+30=0
    C
    99x+27y+30=0
    D
    21x-77y-100=0
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