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Suppose f(x)=A+x for x < 2 and f(x) =5 + x^2 for x greater/equal to 2. Find a value of A such that the function f(x) is continuous at the point x=2. A=
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pizza: its the same prob i posted earlier
f(x) =5 + x^2 f(2)=9 so 9=A+2 A=7
\[x \rightarrow -2, x \rightarrow 2\] must give the same value of f
so u have what pizza did above ^
basically f(2)=lim x->(2+) f(2)=lim x->(2-) f(2)
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btw it is a typo i meant\[x \rightarrow 2 ^-\] not\[x \rightarrow-2\] :P
ok i think i got it lol
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