×
units
abc
abc
abc
vector
logic
function
standard
α
β
δ
γ
ϵ
ζ
η
θ
ι
κ
λ
μ
ν
ξ
ο
π
ρ
σ
τ
υ
φ
χ
ψ
ω
Δ
Γ
Θ
Λ
Ξ
Σ
Φ
Ψ
Ω
abc
↵
(
)
C
↑
←
↓
→
x
y
units
abc
abc
abc
vector
logic
function
standard
Q
W
E
R
T
Y
U
I
O
P
A
S
D
F
G
H
J
K
L
shift
Z
X
C
V
B
N
M
greek
↵
(
)
C
↑
←
↓
→
x
y
units
abc
abc
abc
vector
logic
function
standard
q
w
e
r
t
y
u
i
o
p
a
s
d
f
g
h
j
k
l
shift
z
x
c
v
b
n
m
greek
↵
(
)
C
↑
←
↓
→
x
y
units
abc
abc
abc
vector
logic
function
standard
7
8
9
+
4
5
6
−
1
2
3
÷
.
0
=
×
∗
×
√
a
■
{
.
.
.
.
.
.
[
,
]
i
,
∞
{
}
det
(
m
×
n
)
∙
↵
(
)
C
↑
←
↓
→
x
y
units
abc
abc
abc
vector
logic
function
standard
p
∧
⊥
φ
∀
>
=
⊢
N
∅
∪
⊂
q
∨
⊤
ψ
∃
<
≠
⊨
Z
∈
∩
⊆
∄
→
□
⊕
P
≥
∖
Q
∉
⇒
⊬
⊃
¬
↔
◇
⧆
R
≤
⊭
≡
{
}
R
⇔
⊇
↵
(
)
C
↑
←
↓
→
x
y
a
units
abc
abc
abc
vector
logic
function
standard
7
8
9
+
4
5
6
−
1
2
3
÷
.
0
=
×
∗
×
√
a
■
>
log
sin
[
,
]
<
ln
cos
lim
∞
[
,
)
≥
|
|
tan
e
,
(
,
]
≤
!
arc
π
a
{
.
.
.
.
.
.
(
,
)
↵
(
)
C
↑
←
↓
→
x
y
units
abc
abc
abc
vector
logic
function
standard
7
8
9
+
4
5
6
−
1
2
3
÷
.
0
=
×
∗
×
√
a
■
>
log
sin
∧
e
<
ln
cos
∨
π
≥
|
|
tan
all
≤
!
°
none
↵
(
)
C
↑
←
↓
→
x
y
units
abc
abc
abc
vector
logic
function
standard
m
g
s
N
K
°C
cd
J
W
C
A
V
Ω
T
H
F
dB
Hz
mol
M
eV
Pa
bar
rad
n
μ
m
c
d
da
h
k
M
G
units
↵
(
)
C
↑
←
↓
→
x
y
units
abc
abc
abc
vector
logic
function
standard
7
8
9
+
4
5
6
−
1
2
3
÷
.
0
=
×
∗
×
√
a
■
>
log
sin
∧
e
<
ln
cos
∨
π
≥
|
|
tan
all
≤
!
°
none
↵
(
)
C
↑
←
↓
→
x
y
Edit
1
2
Complex numbers: Roots and polynomials
Extracting cube roots
Calculate exactly the principal value of in polar form.
Principal value of =
(In polar notation)
×
Add illustration
Write
Preview
This question is posted on the
forum
, where your teachers can answer it.
Post
Cancel
Check
Theory
Solution
Hint
Stop
Next
Stop
Redo exercise
Unlock full access
About us
⋅
Help
⋅
Privacy
⋅
Terms and conditions
Copyright © 2025 Sowiso
×
units
abc
abc
abc
vector
logic
function
standard
7
8
9
+
4
5
6
−
1
2
3
÷
.
0
=
×
∗
×
√
a
■
>
log
sin
∧
e
<
ln
cos
∨
π
≥
|
|
tan
all
≤
!
°
none
↵
(
)
C
↑
←
↓
→
x
y
