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If x = 3+ (3)/(y) + (3)/(y^(2)) + (3)/(y...

If `x = 3+ (3)/(y) + (3)/(y^(2)) + (3)/(y^(3)) + … + oo`, then `y`= ________.

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(i) If x = 3+ (3)/(y) + (3)/(y^(2)) + (3)/(y^(3)) + … + oo , then, show that y = (x)/(x-3) . (Where |y| lt 1 ). The following are the steps involv4ed in solving the above problem. Arrange them in sequential order. (A) xy - 3y =x (B) x=3 ((1)/(1-(1)/(y))) (C ) y(x-3)= x (D) x =3 ((y)/(y-1))

x^(3)-y^(3)+3y^(2)-3y+1

((x +y)^(3) + (x-y)^(3))/(2) -y (3x^(2) + y^(2)) = ______

x (x + y) ^ (3) -3x ^ (2) y (x + y)

If x^(2)y=2x-y then y^(2)+(y^(4))/(2)+(y^(6))/(3)+…oo=

If x^(2)y=2x-y then y^(2)+(y^(4))/(2)+(y^(6))/(3)+…oo=