The value of `1+1/(1+1/(1+1/9))`

The value of 9^(1//3)xx9^(1//9)xx9^(1//27)xx…… to oo is

The value of 1/{n!} +1/{(n+1)!} +1/{(n+2)!} = ______.

Find the value of 9^(1/3), 9^(1/9). 9^(1/27)...up to oo.

Find the value of 9^(1/3). 9^(1/9). 9^(1/27)...up to oo.

The value of 1/{3+1/{2-1/{7/9}}}+17/22 is :

If 1-1/3+1/5-1/7+1/9-1/(11)+=pi/4 , then value of 1/(1xx3)+1/(5xx7)+1/(9xx11)+ is pi//8 b. pi//6 c. pi//4 d. pi//36

The value of 1+(1+i)+(1+i^2) +(1+i^3) =

Find the value of sin(1/4cos^(-1)((-1)/9))

Find the value of n if (n)/(11!) = (1)/(9!) +(1)/(10!) .

Let A=[[2,2],[9,4]] and I=[[1,0],[0,1]] then value of 10 A^(-1) is-