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b)f(x)=(4-x)(6+x)
a) -2(x²+2x-3) = -2x²-4x+6
a=-2
p=-b/2a=4/-4=-1
Δ=16+4*2*6=16+48=64
q=-Δ/4a=-64/-8=8
postac kanoniczna -2(x+1)²+8
b)f(x)=(4-x)(6+x)
-x²-6x+4x+24=-x²-2x+24
a=-1
p=2/-2=1
Δ=4+4*24=100
q=-100/-4=25
-1(x-1)²+25
b)f(x)=x do kwadratu+2x-15
a)-x+6x-9 = -(x²-6x+9)
to jest wzór skróconego mnożenia
-(x-3)² <= postać iloczynowa
miejsce zerowe jedno = 3
b)x²+2x-15
Δ=4+4*15=64
√Δ=8
x₁=[-2+8]:2=6/2=3
x₂=[-2-8]:2=-10/2=-5
postac iloczynowa (x+5)(x-3)