" The locus of the vertices of the family of parabolas "y=(a^(3)x^(3))/(3)+(a^(2)x)/(2)-2a" is "

The locus of the vertices of the family of parabolas y=(a^(3)x^(2))/(3)+(a^(2)x)/(2)-2a is:

The locus of the vertices of the family of parabolas y=(a^(3)x^(2))/(3)+(a^(2)x)/(2)-2a is

The locus of the vertices of the family of parabolas y = (a^(3)x^(2))/(3)+(a^(2)x)/(2)-2a is

The locus of the vertex of the family of parabolas y=(a^(3)x^(2))/(3)+(a^(2x))/(2)-2a is xy=(105)/(64) (b) xy=(3)/(4)xy=(35)/(16) (d) xy=(64)/(105)

Show that locus of vertices of the family of parabolas y=(a^(3)x^(2))/(3)+(a^(2)x)/(2)-2a is xy=(105)/(64)

The locus of the vertices of the family of parabolas 6y =2a^(3)x^(2) +3a^(2)x-12a is

The locus of the vertex of the family of parabolas y=x^(2)+2ax-1 ,is

The locus of the vertices of the family of parabolas y =[a^3x^2]/3 + [a^2x]/2 -2a is:

The locus of the vertices of the family of parabolas y =[a^3x^2]/3 + [a^2x]/2 -2a is: