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将y2²=1-x2²/2代入上面整理即得
(λx2+λ+1)²+2λ²(1-x2²/2)=2
λ²x2²+2λ(λ+1)x2+(λ+1)²+2λ²-λ²x2²=2
x2=(1-2λ-3λ²)/2λ(λ+1)=(1-3λ)/2λ
(λx2+λ+1)²+2λ²(1-x2²/2)=2
λ²x2²+2λ(λ+1)x2+(λ+1)²+2λ²-λ²x2²=2
x2=(1-2λ-3λ²)/2λ(λ+1)=(1-3λ)/2λ
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(-1-λ-λx2)²/2+λ²y2²=1
(1+λ+λx2)²+λ²y²=1①
x2²/2+y2²=1②
消去y2,①-②×λ²:
(1+λ+λx2)²/2-λ²x2²/2=1-λ²
(1+λ+λx2+λx2)(1+λ+λx2-λx2)=2-2λ²
(1+λ+2λx2)(1+λ)=2-2λ²
(1+λ)²+2λx2(1+λ)=2(1+λ)(1-λ)
(1+λ)+2λx2=2(1-λ)
2λx2=1-3λ
x2=(1-3λ)/(2λ)
(1+λ+λx2)²+λ²y²=1①
x2²/2+y2²=1②
消去y2,①-②×λ²:
(1+λ+λx2)²/2-λ²x2²/2=1-λ²
(1+λ+λx2+λx2)(1+λ+λx2-λx2)=2-2λ²
(1+λ+2λx2)(1+λ)=2-2λ²
(1+λ)²+2λx2(1+λ)=2(1+λ)(1-λ)
(1+λ)+2λx2=2(1-λ)
2λx2=1-3λ
x2=(1-3λ)/(2λ)
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