Expert Mathematics Real Numbers Class 10 Level 20

\(\frac{2^4\cdot 13}{2^7\cdot 5^3\cdot 13^2}\) का दशमलव प्रसार कैसा होगा?

What type of decimal expansion will \(\frac{2^4\cdot 13}{2^7\cdot 5^3\cdot 13^2}\) have?

Explanation opens after your attempt
Correct Answer

B. असांत आवर्तीNon-terminating recurring

Step 1

Concept

After cancellation, the denominator becomes \(2^3\cdot 5^3\cdot 13\). Since (13) remains, the decimal is non-terminating recurring.

Step 2

Why this answer is correct

The correct answer is B. असांत आवर्ती / Non-terminating recurring. After cancellation, the denominator becomes \(2^3\cdot 5^3\cdot 13\). Since (13) remains, the decimal is non-terminating recurring.

Step 3

Exam Tip

कटौती के बाद हर \(2^3\cdot 5^3\cdot 13\) बचेगा। (13) बचने से दशमलव असांत आवर्ती होगा।

FAQs

Mathematics Answer, Explanation and Revision Hints

\(\frac{2^4\cdot 13}{2^7\cdot 5^3\cdot 13^2}\) का दशमलव प्रसार कैसा होगा? / What type of decimal expansion will \(\frac{2^4\cdot 13}{2^7\cdot 5^3\cdot 13^2}\) have?

Correct Answer: B. असांत आवर्ती / Non-terminating recurring. Explanation: कटौती के बाद हर \(2^3\cdot 5^3\cdot 13\) बचेगा। (13) बचने से दशमलव असांत आवर्ती होगा। / After cancellation, the denominator becomes \(2^3\cdot 5^3\cdot 13\). Since (13) remains, the decimal is non-terminating recurring.

Which concept should I revise for this Mathematics MCQ?

After cancellation, the denominator becomes \(2^3\cdot 5^3\cdot 13\). Since (13) remains, the decimal is non-terminating recurring.

What exam hint can help solve this Mathematics question?

कटौती के बाद हर \(2^3\cdot 5^3\cdot 13\) बचेगा। (13) बचने से दशमलव असांत आवर्ती होगा।

Related Mathematics Questions

Student Class Required

Select your class first

Quiz questions, daily challenge and practice pages will open according to your selected class. Class 11/12 ke liye stream bhi select karein.