is the decimal form of 13/3 a rational number.
Answer with explanation:
→A number is said to be rational number , if it can be written in the form of
\(\frac{p}{q}\), where q≠0.
→A rational number is said to be terminating decimal if denominator of rational number is in the form of
\(2^m \text{or} 5^n \text{or} 2^m \times 5^n\)
otherwise , it is non terminating repeating decimal.
→The given Rational number is
\(\frac{13}{3}\)
Here denominator contains neither powers of 2 , nor powers of 5, nor power of 2 × 5, so it is a non terminating repeating decimal , still a rational number.