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Is 5.737737773 irrational?

Remember that irrational numbers have non-terminating and non-repeating decimal expansions. From the table we can see that 5.737737773... and sqrt(45) cannot be written as a ratio of two integers, so they are irrational numbers.
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Is 7.4777777 rational or irrational?

The number 7.4777 (assuming the 7s repeat, i.e., 7.4777...) is a rational number because repeating decimals can always be expressed as a fraction (a ratio of two integers). If the number were a non-repeating, non-terminating decimal (like 7.4777123... with no pattern), it would be irrational, but a clear repeating pattern makes it rational.
 
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Is 5.787787778 a rational?

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The number 5.787787778… is a rational number because it can be expressed as a fraction of integers. Specifically, it can be expressed as 9995781​.
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Is 5.636363 a rational or irrational number?

(v) 5.636363… is a rational number because it is a repeating decimal.
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Is 0.3333333333333 a rational number?

-3 = -3/1, a fraction of two integers. Identify this number as a rational number or an irrational number: 0.3333333333333. 0.33333... is a rational number.
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Irrational Numbers - Math Antics Extras

Is 7.478478 a rational or irrational answer?

7.478478… is a rational number because it is a non-terminating recurring decimal, meaning the block of numbers 478 is repeating.
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Is 0.77777777 a rational number?

The number 0.77777777... is a rational number because it can be expressed as the fraction 7/9. This confirms that it fits the definition of a rational number, being the quotient of two integers. Therefore, it is not an irrational number.
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Is 3.141141114 rational or irrational?

3.141141114 … is a nonterminating m norepeating decial, so, it is irrational.
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Is 0.123123123123 rational or irrational?

0.123123123123…. is a rational number because “123” is a repeating pattern.
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Is 2.33333333333 rational or irrational?

The number 2.33333333333... is a repeating decimal, which means it can be written as a fraction (in this case, 7/3). Therefore, it fits the definition of a rational number.
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How to test if a number is irrational?

To identify irrational numbers, look for decimals that are non-terminating (never end) and non-repeating, or numbers that cannot be expressed as a simple fraction (ratio of two integers). Key examples include famous constants like pi (πpi𝜋) and Euler's number (e), as well as square roots of non-perfect squares (like 2the square root of 2 end-root2√, 3the square root of 3 end-root3√, 5the square root of 5 end-root5√), which produce infinite, patternless decimals.
 
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Is 0.2424424442 an irrational number?

0.2424424442... This number is non-terminating and does not settle into a repeating pattern. Therefore, it is considered an irrational number. This number has a repeating decimal (the digits "20" repeat infinitely).
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Is 5.676677666777 an irrational number?

The number 5.676677666777... is not a rational number because it does not have a repeating pattern. A rational number can be expressed as a fraction of two integers. It can either terminate or repeat in a pattern.
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What is 2.777777 as a fraction?

Answer and Explanation:

2.7 repeating (2.77777. . .) can be expressed as the fraction 25/9.
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Is 43.123456789 a rational or irrational number?

Explanation: The number 43.123456789 is a decimal number that can be expressed as a fraction. Since it has a finite number of decimal places, it is a rational number. A rational number can be expressed in the form of a fraction where the denominator is not limited to the form 2n5m.
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Is π π π π rational?

Answer: Yes, pi is an irrational number.
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Is pi 100% accurate?

pi has infinite digits, so there has never been a 100% accurate calculation with a circle and there never will be.
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Is the number 3.14014001400014 an irrational number?

This number has a pattern where the number of zeros between the digits increases each time (1 zero, 2 zeros, 3 zeros, etc.). This pattern never ends and does not repeat regularly. Since the decimal expansion neither terminates nor repeats, the number is irrational.
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Is 0.333333333 a rational number?

0.3333 is both recurring and non terminating - it's a rational number . As a sidnote: 0.333333 is terminating (and equals 3333331000000 instead of 13).
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Is 4.1276 a rational number?

In the case of the number 4.1276, we can express it as a fraction. The decimal 4.1276 can be rewritten as 1000041276. Here, 41276 is an integer and 10000 is also an integer (and not zero). Therefore, 4.1276 meets the criteria for being a rational number.
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Is 7.478478478 rational?

Therefore, 7.478478... is a rational number because it can be represented as a ratio of two integers.
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Is 0.10100100010000 rational or irrational?

Since 0.101001000100001… has non-terminating non-recurring decimal representation, it is not rational.
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Is 6pi irrational?

Pi isn't an integer. Because it is irrational, there is no number we could multiply top and bottom by so that the denominator becomes rational. I.e. pi is irrational, therefore 6/pi is irrational.
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Is sqrt15 irrational?

By the above, any rational root must be an integer (u divides 15, while v divides 1). But √15 isn't an integer, so it is irrational.
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