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With respect to \(z\), what is the degree of \(7x^4z^8-6x^2z^6+5x^3-4\)?\(z\) के सापेक्ष \(7x^4z^8-6x^2z^6+5x^3-4\) की घात (degree) क्या है?
Answer and explanationउत्तर और व्याख्या
Correct answer:सही उत्तर: \(8\)\(8\)
To find the degree with respect to \(z\), look at the powers of \(z\) in each term: \(7x^4z^8\) has \(z^8\), \(-6x^2z^6\) has \(z^6\), and \(5x^3-4\) has \(z^0\) (no \(z\) factor). The highest power of \(z\) is \(8\). So the degree with respect to \(z\) is \(8\).\(z\) के सापेक्ष घात निकालने के लिए हर पद में \(z\) की घात देखें: \(7x^4z^8\) में \(z^8\) है, \(-6x^2z^6\) में \(z^6\) है, और \(5x^3-4\) में \(z^0\) है (अर्थात \(z\) का गुणक नहीं है)। \(z\) की सबसे बड़ी घात \(8\) है। इसलिए \(z\) के सापेक्ष घात \(8\) है।
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