In The Standard Form Of A Rational Numbers- The Denominator Is Always A -A- One -B- Zero-C- Positive Integer -D- Negative Integer - Maths Q-A

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Rational Numbers

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Question

In the standard form of a rational numbers, the denominator is always a

One

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Zero

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Positive Integer

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Negative Integer

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Solution

The correct option is C
Positive Integer

Explanation of correct option.
A rational number is said to be in the standard form if its denominator is a positive integer and the numerator and denominator have no common factor other than $1$ .
Hence, option $C$ is the correct answer.

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Similar questions

Question 10

In the standard form of a rational number, the denominator is always a

(a) 0

(b) negative integer

(d) 1

Is a rational number? If so, how do you write it in a form conforming to the definition of a rational number (that is, the denominator as a positive integer)?

Question 04

In the standard form of a rational number, the common factor of numerator and denominator is always

(a) 0

(b) 1

(d) 2

Q. In order to convert a rational number into its standard form, why do we need to make the denominator positive?

Q. State True' or 'False'. (a) Any number which can be expressed in the form of p/q where q = O is called a rational number. (b) In a rational number, the denominator is always bigger than the numerator. (C) O (zero) is a rational number. (d) The sum of any two rational numbers is a rational number. (e)-5/-6 is an example ofa positive rational number.

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In the standard form of a rational numbers, the denominator is always a

The correct option is C Positive IntegerExplanation of correct option.A rational number is said to be in the standard form if its denominator is a positive integer and the numerator and denominator have no common factor other than 1.Hence, option C is the correct answer.

The correct option is C
Positive Integer

Explanation of correct option.
A rational number is said to be in the standard form if its denominator is a positive integer and the numerator and denominator have no common factor other than $1$ .
Hence, option $C$ is the correct answer.