Let {g}: {N} \\to{N} be defined as g(3 n+1)=3 n+2 g(3 n+2)=3 n+3 g(3 n+3)=3 n+1, for all n \\geq0 Then which of the following statements is true? [25 Jul 2021 Shift 1]

Correct Answer is : There exists an onto function f:N→N such that fog =f

There exists an onto function {f}: {N} \\to{N} such that fog ={f}

There exists a one-one function {f}: {N} \\to{N} such that fog ={f}

There exists a function {f}: {N} \\to{N} such that gof ={f}

Functions Part 1

Section: Mathematics

Question : 36 of 100

Marks: +1, -0

Let g:N→N be defined as
g(3n+1)=3n+2
g(3n+2)=3n+3
g(3n+3)=3n+1, for all n≥0
Then which of the following statements is true?

[25 Jul 2021 Shift 1]

Go to Question:

Prev Question

Next Question