Let `y=1/(2+1/(3+(1/(2+1/3+....)))` The value of y is :

Let y=1/(2+1/(3+1/(2+1/(3+)))) , then the value of y is (a) (sqrt(13)+3)/2 (b) (sqrt(13)-3)/2 (c) (sqrt(15)+3)/2 (d) (sqrt(15)-3)/2

Let y=1/(2+1/(3+1/(2+1/(3+)))) , then the value of y is (a)(sqrt(13)+3)/2 (b) (sqrt(13)-3)/2 (c)(sqrt(15)+3)/2 (d) (sqrt(15)-3)/2

Let y=1/(2+1/(1+1/(2+1/(1+1/( ))))) , then the value of y is a. (sqrt(3)-1)/2 b. 2/(sqrt(15)+3) c. (sqrt(15)+3)/2 d. 1/(sqrt(3)+1)

Let y=(1)/(2+(1)/(1+(1)/(2+(1)/(2+(1)/(1+(1)/(1)))))), then the value of y is a.(sqrt(3)-1)/(2) b.(2)/(sqrt(15)+3) c.(sqrt(15)+3)/(2)d(1)/(sqrt(3)+1)

If (x+(1)/(2),(y)/(3)-1)=((1)/(3),(2)/(3)) then the value of y is ...........

If (x + 1, y - 2) = (3, 1), the value of :

" Let "y=y(x)" be the solution of "(y+2x^(3))(dx)/(dy)=x*y(1)=2" The value of "y(2)" is "

If ({(y+1)^(3)+(y-1)^(3)})/(((y+1)^(2)-(y-1)^(2)))=3y then the value of y+(3)/(y) is

if x=1/(√3+√2) and y=1/(√3-√2) . then find the value of x+y and x-y