if `y = 2 + ( 1/ (4 +(1/(4+(1/(4 + ---oo)))` then y = ?

y = 2+((1)/(4+ (1)/(4+ (1)/(4+((1)/(4)+oo)))))

If x = (1)/(1.2) + (1)/(3.4) + (1)/(5.6) …….oo, and y = 1 - (1)/(2.3) - (1)/(4.5) - (1)/(6.7)…….oo , then

If x = (1)/(1.2) + (1)/(3.4) + (1)/(5.6) …….oo, and y = 1 - (1)/(2.3) - (1)/(4.5) - (1)/(6.7)…….oo , then

If y = ( 4/5 )^-2 ÷ ( 1/4 )^2 , find the value of y

lim_ (x rarr oo) 4x ((pi) / (4) -tan ^ (- 1) ((x + 1) / (x + 2))) = y ^ (2) + 4y + 5

It is given that (1)/( 1^(4) ) + ( 1)/( 2^(4)) + ( 1)/( 3^(4)) +"......" to oo = ( pi^(4))/( 90) , then (1)/( 1^(4)) +( 1)/( 3^(4)) +( 1)/( 5^(4)) + "......" to oo is :

Find the value of (1)/(4+((1)/(4+(1)/(4+)))... to oo