若(x²+y²)(1-x²-y²)+6=0,则x²+y²=
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若(x²+y²)(1-x²-y²)+6=0,则x²+y²=若(x²+y²)(1-x²-y²)+6=0
若(x²+y²)(1-x²-y²)+6=0,则x²+y²=
若(x²+y²)(1-x²-y²)+6=0,则x²+y²=
若(x²+y²)(1-x²-y²)+6=0,则x²+y²=
(x²+y²)(1-x²-y²)+6=0
(x²+y²)【1-(x²+y²)】+6=0
(x²+y²)²- (x²+y²)-6=0
令 (x²+y²)=z≥0
原式化为:z²-z-6=0
解得:(x²+y²)=z=3
等于3 x2+y2=a a*(1-a)=-6
这个我还没学,我6年级