Q: Does every irrational number correspond to a point on the real number line?

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No. It could be a rational or an irrational

real number

yes

In basic mathematics, a number line is a picture of a graduated straight line that serves as abstraction for real numbers, denoted by R{\displaystyle \mathbb {R} }. Every point of a number line is assumed to correspond to a real number, and every real number to a point. Often integers are shown as specially-marked points evenly spaced on the line.

An irrational is a number that the decimal point never ends. ie: 3.1415......... and so on. they never end

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No. It could be a rational or an irrational

Yes.

Yes, it does.

real number

Yes.

yes

Any real number can correspond to a point on a line.

None, since 57 is NOT an irrational number.

Any number with a defined end point, including 2.14, is a rational number.

It is rational.A number cannot be both rational and irrational.

An Irrational Number is a Number that cannot be converted to a Fraction and has an unstoppable amount of numbers after the decimal point. For Example, Pi is the most famous irrational number. If I didn't answer your question, search up Irrational Numbers.

There is no number which can be rational and irrational so there is no point in asking "how".