Let $n$ be a four-digit integer in which all the digits are different. If $x$ is number of odd integers and $y$ is number of even integers, then a. $x < y$ b. $x > y$ c. $x + y = 4500$ d. $∣ x - y ∣ = 54$

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Oliver Discussed

Let

n

be a four-digit integer in which all the digits are different. If

x

is number of odd integers and

y

is number of even integers, then a.

x < y

x > y

x + y = 4500

∣ x - y ∣ = 54

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Question Text

Let

n

be a four-digit integer in which all the digits are different. If

x

is number of odd integers and

y

is number of even integers, then a.

x < y

x > y

x + y = 4500

∣ x - y ∣ = 54

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