4 Parabola J-6 + = 16x focal chord, circle If the speed is = 2, the possible values of the slope of the chord are (2003, 2M) (b) {-2,2} (2) -1,1}

The focal chord of y^2= 16x is tangent to (x-6)^2+ y^2= 2 , then the possible values of the slope of this chord are :

The focal chord of y^(2)=16x is tangent to (x-6)^(2)+y^(2)=2 then the possible values of the slope of this chord are

The focal chord to y^(2)=16x is tangent to (x-6)^(2)+y^(2)=2, then the possible values of the slope of this chord are: (a) {-1,1} (b) {-2,2}(c){-2,(1)/(2)}(d){2,-(1)/(2)}

If a focal chord of y ^(2)=16x is a tangent to (x-6)^(2) +y^(2) =2,. then the possible values of the slopes of the chord are-

The focal chord to y^(2)=16x is tangent to (x-6)^(2)+y^(2)=2 then the possible values of the slope of this chord

The focal chord to y^2=16 x is tangent to (x-6)^2+y^2=2. Then the possible value of the slope of this chord is (a) {-1,1} (b) {-2,2} (c) {-2,1/2} (d) {2,-1/2}

The focal chord to y^2=16 x is tangent to (x-6)^2+y^2=2. Then the possible value of the slope of this chord is {-1,1} (b) {-2,2} {-2,1/2} (d) {2,-1/2}

The focal chord to y^(2)=16x is tangent to (x-6)^(2)+y^(2)=2. Then the possible value of the slope of this chord is {-1,1} (b) {-2,2}{-2,(1)/(2)}(d){2,-(1)/(2)}