=1-(sin^6a+cos^6a) ------(1)=1-(sin^a+cos^a)(sin^4 a-sin^acos6a+cos^4 a) --------(2)由(1)怎么能到(2)呢=1-(sin^6a+cos^6a)=1-(sin^2a+cos^2a)(sin^4 a-sin^2acos^2a+cos^4a)

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=1-(sin^6a+cos^6a) ------(1)=1-(sin^a+cos^a)(sin^4 a-sin^acos6a+cos^4 a) --------(2)由(1)怎么能到(2)呢=1-(sin^6a+cos^6a)=1-(sin^2a+cos^2a)(sin^4 a-sin^2acos^2a+cos^4a)

=1-(sin^6a+cos^6a) ------(1)=1-(sin^a+cos^a)(sin^4 a-sin^acos6a+cos^4 a) --------(2)由(1)怎么能到(2)呢=1-(sin^6a+cos^6a)=1-(sin^2a+cos^2a)(sin^4 a-sin^2acos^2a+cos^4a)
=1-(sin^6a+cos^6a) ------(1)
=1-(sin^a+cos^a)(sin^4 a-sin^acos6a+cos^4 a) --------(2)
由(1)怎么能到(2)呢
=1-(sin^6a+cos^6a)
=1-(sin^2a+cos^2a)(sin^4 a-sin^2acos^2a+cos^4a)

=1-(sin^6a+cos^6a) ------(1)=1-(sin^a+cos^a)(sin^4 a-sin^acos6a+cos^4 a) --------(2)由(1)怎么能到(2)呢=1-(sin^6a+cos^6a)=1-(sin^2a+cos^2a)(sin^4 a-sin^2acos^2a+cos^4a)
1-(sin^2a+cos^2a)(sin^4 a-sin^2acos^2a+cos^4a)
=1-(sin^4 a+2sin^2acos^2a+cos^4a-3sin^2acos^2a)
=3sin^2acos^2a
=3sin^2(2a)/4

解释为:

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