Question

Every rational number is an integer ਹਰੇਕ ਪਰਿਮੇਯ ਸੰਖਿਆ ਇੱਕ ਸੰਪੂਰਨ ਸੰਖਿਆ ਹੈ । प्रत्येक परिमेय संख्या एक सम्पूर्ण संख्या होती है 0 ਸਹੀ/True//False/​

Answer 1

Concept:

Integers do not have decimal or fractional values and only include sets of counting numbers, whereas rational numbers do. As a result, no rational numbers are integers.

To find:

Every rational number is an integer.

Solution:

False.

Because rational numbers are of the type p/q, where p and q are integers and q ≠ 0, all rational numbers are not integers. Most people have trouble distinguishing between fractions and rational numbers because of the underlying structure of numbers, the p/q form.

Integers do not have decimal or fractional values and only include sets of counting numbers, whereas rational numbers do. As a result, no rational numbers are integers.

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Answer 2

Answer:

The correct answer of this question is false.

Step-by-step explanation:

Given - Rational number is an integer.

To Find - Every rational number is an integer is true or false.

Every rational number is an integer is false.

All rational numbers are not integers since they are of the form p/q, where p and q are integers and q 0. Because of the underlying structure of numbers, the p/q form, most people have problems discriminating between fractions and rational numbers.

Integers, unlike rational numbers, do not have decimal or fractional values and only include sets of counting numbers. As a result, there are no integers among rational numbers.

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