The given equation of the directrix is 3x − 4y = 2. ∴ Slope of the directrix = − 4− 3​ = 43​ Also, the axis is perpendicular to the directrix.∴ Slope of the axis = 3− 4​ The focus lies on the axis of the parabola.∴ Equation of the axis: ( y − 3 ) = 3− 4​( x − 3 ) ⇒ ( 3y − 9 ) = − 4x + 12 ⇒3y + 4x − 21 = 0 Solving equations (1) and (2): x = 518​, y = 511​ Therefore, the intersection point of the axis and directrix is( 518​, 511​ ).Also, length of the latus rectum = 2 (Length of the perpendicular from the focus on the directrix) = 2∣∣​ 16 + 9​3( 3 ) + ( − 4 )3 − 2​ ∣∣​ = 2∣∣​ 16 + 9​− 5​ ∣∣​ = 2]