
1.化简:(sin450°-α)-sin(180°-α)+cos(450°-α)+cos(180°-α)的值
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(sin450°-α)-sin(180°-α)+cos(450°-α)+cos(180°-α)
=sin(360°+90°-α)-sinα+cos(360°+90°-α)-cosα
=sin(90°-α)-sinα+cos(90°-α)-cosα
=cosα-sinα+sinα-cosα
=0
sin(-23/6π)+cos13π/7xtan4π-cos13/3π
=sin(4π-23/6π)+cos(6π/7+π)xtan4π-cos(4π+1/3π)
=sin(1/6π)-cos6π/7x0-cos1/3π
=1/2-0-1/2
=0
=sin(360°+90°-α)-sinα+cos(360°+90°-α)-cosα
=sin(90°-α)-sinα+cos(90°-α)-cosα
=cosα-sinα+sinα-cosα
=0
sin(-23/6π)+cos13π/7xtan4π-cos13/3π
=sin(4π-23/6π)+cos(6π/7+π)xtan4π-cos(4π+1/3π)
=sin(1/6π)-cos6π/7x0-cos1/3π
=1/2-0-1/2
=0
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1.:(sin450°-α)-sin(180°-α)+cos(450°-α)+cos(180°-α)
=cosα-sinα+sinα-cosα
=0.
2.sin(-23/6π)+cos13π/7xtan4π-cos13/3π
=sin(π/6)+0-cos(π/3)
=0.
=cosα-sinα+sinα-cosα
=0.
2.sin(-23/6π)+cos13π/7xtan4π-cos13/3π
=sin(π/6)+0-cos(π/3)
=0.
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1、cosa-sina+sina-cosa=0
2、因为tan4π=0,所以cos13π/7xtan4π=0
sin(4π-π/6)-cos(4π+π/3)=-sin(π/6)-cos(π/3)=-2sin(π/6)=-1
2、因为tan4π=0,所以cos13π/7xtan4π=0
sin(4π-π/6)-cos(4π+π/3)=-sin(π/6)-cos(π/3)=-2sin(π/6)=-1
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1.原式=sin(90-a)-sina+cos(90-a)-cosa=cosa-sina+sina-cosa=0
2.原式=sin(-1/6π)+0-cos1/3π=-1/2-1/2=-1
2.原式=sin(-1/6π)+0-cos1/3π=-1/2-1/2=-1
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⑴=sin(360°+90°-a﹚-sina+cos﹙360°+90°-a﹚-cosa
=cosa-sina+sina-cosa=0
⑵=sin(-4π+π/6)+0-cos﹙4π+π/3﹚
=1/2-1/2=0
=cosa-sina+sina-cosa=0
⑵=sin(-4π+π/6)+0-cos﹙4π+π/3﹚
=1/2-1/2=0
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