Given circle isx2+y2+6x+4y−3=0Equation of the tangent at (x1,y1) isxx1+yy1+3(x+x1)+2(y+y1)−3=0 If this line passes through (1,−2), thenx−2y+3(x+1)+2(y−2)−3=0⇒x−2y+3x+3+2y−4−3=0⇒4x−4=0⇒x−1=0Equation of the normal is0⋅x−1⋅y=λIt passes through (1,−2)−(−2)=λ⇒λ=2⇒−y=2⇒y+2=0