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Mathematics
Mathematics
Problem
Consider the function
f
(
x
)
=
∣
x
3
+
1
∣
f(x) = |x^3 + 1|
f
(
x
)
=
∣
x
3
+
1∣
. Then, a. domain of
f
f
f
x
∈
R
x \in \mathbb{R}
x
∈
R
b. range of
f
f
f
is
R
+
\mathbb{R}^+
R
+
c.
f
f
f
has no inverse d.
f
f
f
is continuous and differentiable for every
x
∈
R
x \in \mathbb{R}
x
∈
R
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