1. Rozwiaz algebraicznie ponizszy uklad:
x+y=2
x^2-y=0
x+ y = 2
x²- y = 0
x= 2-y
(2-y)² -y = 0
x = 2-y
4 – 4y + y² - y = 0
x = 2- y
y² -5y +4 = 0
Δ = b² - 4ac = (-5)² - 4 *1*4 = 25-16 = 4
√Δ = √4 = 2
y₁ = (-b-√Δ)/2a = (5-2)/2 = 3/2 = 1i1/2
y₁ = (-b+√Δ)/2a = (5+2)/2 = 7/2 = 3 i1/2
gdy:
y₁ = 1 i ½
x=2-y
x=2- 1 i ½
x= ½
gdy :
y₂ = 3 i ½
x=2- 3 i ½
x=- 1 i 1/2
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x+ y = 2
x²- y = 0
x= 2-y
(2-y)² -y = 0
x = 2-y
4 – 4y + y² - y = 0
x = 2- y
y² -5y +4 = 0
Δ = b² - 4ac = (-5)² - 4 *1*4 = 25-16 = 4
√Δ = √4 = 2
y₁ = (-b-√Δ)/2a = (5-2)/2 = 3/2 = 1i1/2
y₁ = (-b+√Δ)/2a = (5+2)/2 = 7/2 = 3 i1/2
gdy:
y₁ = 1 i ½
x=2-y
y₁ = 1 i ½
x=2- 1 i ½
y₁ = 1 i ½
x= ½
gdy :
y₂ = 3 i ½
x=2-y
y₂ = 3 i ½
x=2- 3 i ½
y₂ = 3 i ½
x=- 1 i 1/2