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f a coitimanen in (−∞,∞) F(2)=π1,f(b)=1,a→∞limf(x)=n f(x)>0 if 02 f(x)<0 if 00 if x>4 f(
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f a coitimanen in (−∞,∞) F(2)=π1,f(b)=1,a→∞limf(x)=n f(x)>0 if 02 f(x)<0 if 00 if x>4 f(
f a coitimanen in (−∞,∞) F(2)=π1,f(b)=1,a→∞limf(x)=n f(x)>0 if 0<x<2f(x)<0 if x>2 f(x)<0 if 0<x⩽ a 0∣f∗(t)>0 if x>4 f(−1)=−f(2)for=at f(λ)=R′(f−P4(4)−f∗(6)=6 x→0limf(x)=1x→6limf(x)=0 f(0)=0.6+0<+25 uiat o → if
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