Let f (x)= x²-4 for x<3
7 for x=3
2x+4 for x>3
a.)f(0)=
b.)f(3)=
c.)f(5)=
d )lim f(x) as x approaches to 0=
e.)lim f(x) as x approaches to 3 from left=
f.)lim f(x) as x approaches to 3 from right=
a) f(0)=02−4=−4f(0)=0^2-4=-4f(0)=02−4=−4
b) f(3)=7f(3)=7f(3)=7
c) f(5)=2∗5+4=14f(5)=2*5+4=14f(5)=2∗5+4=14
d) limx→0=f(0)=02−4=−4\lim_{x\to 0}=f(0)=0^2-4=-4limx→0=f(0)=02−4=−4
e) limx→3−=limx→3−(32−4)=5\lim_{x\to 3^-}=\lim_{x\to3^-}(3^2-4)=5limx→3−=limx→3−(32−4)=5
f) limx→3+=limx→3+(2∗3+4)=10\lim_{x\to 3^+}=\lim_{x\to 3^+}(2*3+4)=10limx→3+=limx→3+(2∗3+4)=10
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