x=4+(1)/(4+(1)/(4+(1)/(4+.....oo)))

The value of 4 + (1)/(5 + (1)/(4+ (1)/(5+ (1)/(4+....oo)))) is

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

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

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

4+1/((5+1/(4+(1/(5+ . . . 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

The value of x satisfying the equation [3(1-(1)/(2)+(1)/(4).........oo)]^(log_(10)x)=[20(1-(1)/(4)+(1)/(16).........oo)]^(log_(x)1)

If x=9^(1/3) 9^(1/9) 9^(1/27) ......oo y= 4^(1/3) 4^(-1/9) 4^(1/27) ...... oo and z= sum_(r=1)^oo (1+i)^-r then , the argument of the complex number w = x+yz is