Let f : N → Y be a function defined as f(x) = 4x + 3, where, Y = {y ∈ N: y = 4x + 3 for some x ∈ N}. Show that f is invertible. Find the inverse.

Let f:Xrarr Y be a function defined by f(x)=sinx .

Let f"":""NvecY be a function defined as f""(x)""=""4x""+""3 , where Y""=""{y in N"":""y""=""4x""+""3 for some x in N} . Show that f is invertible and its inverse is (1) g(y)=(3y+4)/3 (2) g(y)=4+(y+3)/4 (3) g(y)=(y+3)/4 (4) g(y)=(y-3)/4

Let f"":""NvecY be a function defined as f""(x)""=""4x""+""3 , where Y""=""{y in N"":""y""=""4x""+""3 for some x in N} . Show that f is invertible and its inverse is (1) g(y)=(3y+4)/3 (2) g(y)=4+(y+3)/4 (3) g(y)=(y+3)/4 (4) g(y)=(y-3)/4

Consider f: R->R given by f(x) = 4x + 3 . Show that f is invertible. Find the inverse of f.

Let f : N ->R be a function defined as f(x)=4x^2+12 x+15 . Show that f : N-> S , where, S is the range of f, is invertible. Find the inverse of f.

Consider f: R->R given by f(x) = 4x + 3 . Show that f is invertible. Find the inverse of f .

Let f: N -> R be a function defined as f(x)=4x^2+12 x+15. Show that f: N -> S, where S is the range of f is invertible. Also find the inverse of f

Let f: N -> S be a function defined as f(x)=9x^2+6x-5 . Show that f:N -> S, where S is the range of f , is invertible. Find the inverse of f and hence f^(-1)(43) and f^(-1)(163)

Let Y = {n^2: n in N} in N . Consider f : N ->Y as f(n)=n^2 . Show that f is invertible. Find the inverse of f.

Let Y = {n^2: n in N} in N . Consider f : N ->Y as f(n)=n^2 . Show that f is invertible. Find the inverse of f.