If
, find:
i. 
ii. f(–2)
iii. f(1)
iv. ![]()
v. ![]()
Given 
i. ![]()
When 0 ≤ x ≤ 1, f(x) = x
![]()
ii. f(–2)
When x < 0, f(x) = x2
⇒ f(–2) = (–2)2
∴ f(–2) = 4
iii. f(1)
When x ≥ 1, ![]()
![]()
∴ f(1) = 1
iv. ![]()
We have ![]()
When x ≥ 1, ![]()
![]()
v. ![]()
We know
is not a real number and the function f(x) is defined only when x ∈ R.
Thus,
does not exist.
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