2(x-5)^(2)+3(y+7)^(2)=10

Equation of one of the latusrectum of the hyperbola (10x-5)^(2)+(10y-2)^(2)=9(3x+4y-7)^(2)

The length of the major axis of the ellipse (5x-10)^(2)+(5y+13)^(2)=((3x-4y+7)^(2))/(4) is

Add: (i) 3x, 7x (ii) 7y, -9y (iii) 2xy, 5xy, -xy (iv) 3x, 2y (v) 2x^(2), -3x^(2), 7x^(2) (vi) 7xyz, -5xyz, 9xyz, - 8xyz (vii) 6a^(3) , - 4a^(3), 10 a^(3), - 8a^(3) (viii) x^(2) - a^(2), -5x^(2) + 2a^(2), -4x^(2) + 4a^(2)

Equation of one of the latusrectum of the hyperbola (10x - 5)^2 + (10y - 2)^2 = 9(3x + 4y - 7)^2 is

x^(2)x2y^(3)x5x^(3)y^(2) is equal to: 10x^(2)y^(5) (b) 10x^(5)y^(2)10x^(5)y^(5)(d)x^(5)y^(5)

The length of major ofthe ellipse (5x-10)^2 +(5y+15)^2 = 1/4(3x-4y+7)^2 is

The length of major ofthe ellipse (5x-10)^2 +(5y+15)^2 = 1/4(3x-4y+7)^2 is