Question

Which of the following is a rational number ?
1 + √3
π
2√3
0

Answer 1

Concept Introduction:-

The numeral that can't be express as the proportion between two integers since the denominator can't be zero is known as a rational number.

Explanation:-

We have been provided a question

We need to choose from the given alternatives the correct option

The correct option is $0$.

It is because $0$ is a rational number. Other option are the irrational number.

Final Answer:-

The correct answer is option $0$.

#SPJ2

Answer 2

0 , is a rational number

Given

• 1 + √3
• π
• 2√3
• 0

To find

• the following is a rational number

Solution

we are provided with various numbers as mentioned above and are asked to find out the rational number among the given number.

Rational number : A number which could be expressed in the form of P by Q where Q not equal to zero are known as rational numbers.

eg, 2 ,3, etc.

Irrational number : A number which could not be expressed in the form of P by Q where Q not equal to zero are said to be irrational numbers.

eg: π, 1.010011000111... , etc. The decimal expansions of this numbers would not be recurring and terminating.

from this contents we can now say which of the above numbers is rational and irrational.

1 + √3 he is not a rational number due to the presence of root 3.

π is not a rational number either

2√3 , is not a rational number again due to the presence of root 3

0 , is a rational number as it fits the given condition of the rational number.

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