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Answer: True

Step-by-step explanation: The reason is because the greater your numerator, then the greater your answer will be.

For example the fraction 1/12 has a numerator of 1. If that numerator increases, to the fraction 2/12 then this makes the fraction greater.

So, it is true respectively that the greater the numerator is, the greater the fraction value is.

If you are talking about a single fraction of course.

If you are talking about comparing fractions with different numerators, then it also depends on what your denominator is.

The greater the numerator then the greater the fraction

This statement is False

Fractions are the numbers are given by equation (1)

 [tex]\dfrac{p}{q} \; where \; q\neq 0[/tex] ........(1)

It can be only true when the denominators of the fractions that are under comparison are equal

that means

[tex]\dfrac{x}{y} > \dfrac{p}{y} \; only \; when \; x> p\; \ where\; y \neq 0[/tex]

For Fractions to be compared on the basis of their numerator they must have a common denominator

If the denominators are equal then the greater  numerator shows bigger fraction and smaller numerator shows smaller fraction.

For more information please refer to the link below

https://brainly.com/question/14748058