0 +
1
y
=
c
⋅
x
1/
n
=
c
×
n
√
x
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element.
+
1
c
=
n
=
0 −
1
∫(
y
)Δ
x
=
cn
/(
n
+ 1)⋅
x
1/
n
+ 1
+
C
=
cn
/(
n
+ 1) ⋅
x
(
n
√
x
) +
C
Tangent line at (
x
,
y
):
t
(
x
) =
(
c/n
⋅
x
1/
n
- 1
=
c/n
⋅
n
√
x
/
x
)
x
+
f
′(
x
)⋅
x
1
+
y
1
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