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By taking advantage of algebraic properties, we conclude that 26 / 103 and 14 / 19 are rational numbers and the product of 26 /103 × 14 / 19 is also a rational number.

Is the product of two rational numbers a rational number?

According to real algebra, rational numbers are part of a subset contained by the set of all real numbers. Rational numbers are real numbers of the form m / n, where m, n are integers and n ≠ 0. Additionally, we know that the product of two rational numbers is equal to another rational number because of the following property:

(a / b) × (c / d) = (a · c) / (b · d), where b, d ≠ 0.

Then, by taking advantage of algebraic properties, we conclude that 26 / 103 and 14 / 19 are rational numbers and the product of 26 /103 × 14 / 19 is also a rational number.

To learn more on rational numbers: https://brainly.com/question/17450097

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