sin^6A+cos^6A+3sin^A.cos^2A+4=k, then find the value of k
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Answer:
sin^6A+cos^6A+3sin²A+cos²A+4=k
➡(sin²A)³+(cos²A)³+3sin²Acos²A+4=k
➡(sin⁴A+cos⁴A-sin²Acos²A)+3sin²Acos²A+4=k
➡{(sin²A+cos²A)²-2sin²Acos²A-sin²Acos²A}+3sin²Acos²A+4=k
➡1-3sin²Acos²A+3sin²Acos²A+4=k
➡k=1+4=5
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