Find the maximum and minimum values, if any, of the following functions given by
f(x) = |x + 2| – 1
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(i)f(x)=∣x−2∣−1
Minimum value of ∣x−2∣=0
Minimum value of f(x)=minimum value of ∣x−2∣−1
=0−1=−1
Minimum value of f(x)=−1→(x=−2)
f(x) has no maximum value.
(ii)f(x)=−∣x+1∣+3
∣x+1∣>0
⇒−∣x+1∣<0
Maximum value of g(x)=maximum value of −∣x+1∣+3
=0+3=3
Maximum value of g(x)=3
There is no minimum value of g(x)
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values, if any, of the following functions given by ( i) f () = (2 ... 0 Minimum value of (2− 1^2 )+3 = 0 + 3 = 3Also, there is no
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