Which statement describes values of x and y such that could be an irrational number? A. The value of x is zero, and the value of y is an integer less than zero. B. The value of x is the square root of an integer, and the value of y is an integer greater than zero. C. The value of x is an integer less than zero, and the value of y is an integer greater than zero. D. The value of x is a square root that can be simplified to an integer, and the value of y is an integer less than zero.​

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Answer:

Negative integers, or numbers below zero, are still whole numbers- just not positive whole numbers. This should help you.

Step-by-step explanation:

The statement describes values of x and y such that could be an irrational numbers, the value of x is the square root of an integer, and the value of y is an integer greater than zero.

We have given that the value of x and y,

such that could be an irrational number.

What is irrational numbers?

An irrational number, any real number that cannot be expressed as the quotient of two integers.

Negative integers, or numbers below zero, are still whole numbers- just not positive whole numbers.

Therefore we can conclude that

The statement  A, C, or D do not show the irrational numbers

because they all are stated as integers,

which cannot be irrational.

Therefore option B is correct.

The value of x is the square root of an integer, and the value of y is an integer greater than zero.

To learn more about the irrational numbers visit:

https://brainly.com/question/86406

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