कौन-सा विकल्प ( x power 12 -4096 x power 6 -64 ) का सरल रूप है, जहाँ (x power 6 64)? / Which option is the simplified form of ( x power 12 -4096 x power 6 -64 ), where (x power 6 64)?

(x power 6 +64) / (x power 6 +64). (x power 12 -4096=(x power 6 ) power 2 -64 power 2 =(x power 6 -64)(x power 6 +64))। समान गुणनखंड कटने पर (x power 6 +64) मिलता है। / Since (x power 12 -4096=(x power 6 ) power 2 -64 power 2 =(x power 6 -64)(x power 6 +64)), cancelling the common factor gives (x power 6 +64).

कौन-सा विकल्प ( x power 12 -4096 x power 6 -64 ) का सरल रूप है, जहाँ (x power 6 64)? / Which option is the simplified form of ( x power 12 -4096 x power 6 -64 ), where (x power 6 64)?

Correct Answer: B. (x power 6 +64). Explanation: (x power 12 -4096=(x power 6 ) power 2 -64 power 2 =(x power 6 -64)(x power 6 +64))। समान गुणनखंड कटने पर (x power 6 +64) मिलता है। / Since (x power 12 -4096=(x power 6 ) power 2 -64 power 2 =(x power 6 -64)(x power 6 +64)), cancelling the common factor gives (x power 6 +64).

Class 10 Mathematics Polynomials Operations on real numbers and the laws of exponents Expert Level 45

कौन-सा विकल्प \(\frac{x^{12}-4096}{x^{6}-64}\) का सरल रूप है, जहाँ \(x^{6}\neq64\)?

Which option is the simplified form of \(\frac{x^{12}-4096}{x^{6}-64}\), where \(x^{6}\neq64\)?

Author: Muft Shiksha Editorial Team Published: 30 May 2026, 02:17 PM

Explanation opens after your attempt

Correct Answer

B. \(x^{6}+64\)

Explanation

Simple Explanation

(x^{12}-4096=\(x^{6}\)^{2}-64^{2}=\(x^{6}-64\)\(x^{6}+64\))। समान गुणनखंड कटने पर \(x^{6}+64\) मिलता है। / Since (x^{12}-4096=\(x^{6}\)^{2}-64^{2}=\(x^{6}-64\)\(x^{6}+64\)), cancelling the common factor gives \(x^{6}+64\).

Question me issue ya doubt hai?

Answer, explanation, typing mistake ya suggestion directly hamari team ko bhejein. 📱Helpline (Call / WhatsApp): +91 7272824365

Mathematics Answer, Explanation and Revision Hints

कौन-सा विकल्प \(\frac{x^{12}-4096}{x^{6}-64}\) का सरल रूप है, जहाँ \(x^{6}\neq64\)? / Which option is the simplified form of \(\frac{x^{12}-4096}{x^{6}-64}\), where \(x^{6}\neq64\)?

Correct Answer: B. \(x^{6}+64\). Explanation: (x^{12}-4096=\(x^{6}\)^{2}-64^{2}=\(x^{6}-64\)\(x^{6}+64\))। समान गुणनखंड कटने पर \(x^{6}+64\) मिलता है। / Since (x^{12}-4096=\(x^{6}\)^{2}-64^{2}=\(x^{6}-64\)\(x^{6}+64\)), cancelling the common factor gives \(x^{6}+64\).

कौन-सा विकल्प \(\frac{x^{12}-4096}{x^{6}-64}\) का सरल रूप है, जहाँ \(x^{6}\neq64\)?

Simple Explanation

Question me issue ya doubt hai?

Related Mathematics Questions

Related Mathematics Learning Links

Mathematics Subject

Polynomials Quiz

Search Similar MCQs

Daily Challenge

Mathematics Answer, Explanation and Revision Hints

कौन-सा विकल्प \(\frac{x^{12}-4096}{x^{6}-64}\) का सरल रूप है, जहाँ \(x^{6}\neq64\)?

Simple Explanation

Question me issue ya doubt hai?

Related Mathematics Questions

Related Mathematics Learning Links

Mathematics Subject

Polynomials Quiz

Search Similar MCQs

Daily Challenge

Mathematics Answer, Explanation and Revision Hints

Login to view answers