Let `g:R to R` be given by `g (x) =3+ 4x` if `g ^(n)(x) =` gogogo……og (x) n times. Then inverse of `g ^(n)(x)` is equal to :

Let g : R rarr R be given g(x) = 3 + 4x. If g^(n)(x) = gogo.......ogo(x) n times, then g^(4)(1) equals..........

Let g: R to R be given by g(x)=3 +4x If g^(n) (x)=gogo ....og (x)" then "g^(-n)=("where "g^(-n) (x))" denotes inverse of "g^(n) (x))

Let g : R to R be given by g(x) = 3 + 4x . If g^n(x) = gogo…og(x), show that f^n(x)= (4^n -1) + 4^nx is g^(-n)(x) denotes the inverse of g^n(g) .

Let g: R rarr R be given by g(x)=3+4x . If g^(n)(x)=gogo.....og(x) , and g^(n)(x)=A + Bx then A and B are

Let g:R rarr R be given by g(x)=3+4x If g(x)=gogo.....G(x), and g(x)=A+Bx then A and B are

If g is the inverse of f and f'(x)=(1)/(2+x^(n)) then g'(x) is equal to

Let f : R to R and g : R to R be given by f (x) = x^(2) and g(x) =x ^(3) +1, then (fog) (x)

Let f : R to R and g : R to R be given by f (x) = x^(2) and g(x) =x ^(3) +1, then (fog) (x)

If g is the inverse of f and f'(x)=(1)/(2+x^(n)) , then g'(x) is equal to