(i) x² + 5y² x 3xy then proved, x⁴ + y⁴ x x³y
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Answer:
We have,
x2+y2=t−t1 and x4+y4=t2+t21
⇒(x2+y2)2=(t−t1)2
⇒x4+y4+2x2y2=t2+t21−2
⇒x4+y4+2x2y2=x4+y4−2 [given]
⇒2x2y2=−2
⇒x2y2=−1
⇒y2=−x21
⇒y
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