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Express in set-builder notation: D is the set of all odd numbers.
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help please
how do u characterize an odd number? let's begin with that.
X
??
x, x+2,x+4,x+6.....
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no. how do u recognize an odd number from an even number?
even number is divisible by 2 and odd is not
but what else? and odd number is not divisible by two and has a remainder r=??
integers
divide 7 by 2. what is the remainder?
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1
odd number is 2n-1
great.
if \(n\) is an odd number then it can be written as \[ \large n=2q+1 \] where \(q\) is some integer. ok?
so \[ \large D=\{2q+1:q\in\mathbb{Z}\} \] got it?
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thanks a lot
did u get it??
yes
ok. u r welcome then
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