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# For some integer $q$, every odd integer is of the form

**(A)** $q$

**(B)** $q+1$

**(C)** $2q$

**(D)** $2q + 1$

Given :

The given integer is \'$q$\'.

To do :

We have to find the form of every odd integer for some integer $q$.

Solution :

First few odd integers are $1,3,5,7$

They can be written in the form of $2q+1$ where $q=0,1,2,3$

Therefore, every odd integer is of the form $2q+1$.

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