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amplitude of sin(2pi)dx
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√
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√
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≤
≥
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π
(
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∂
x
∫
∫
□
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lim
∑
∞
θ
(
f
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)
f
(
x
)
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9
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d
dx
(
x
1
−
x
1
6
x
4
)
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Solution
−
3
(
4
x
1
5
+
1
)
x
4
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d
dx
(
x
1
−
x
1
6
x
4
)
商の法則を適用:
(
f
g
)
′
=
f
′
·
g
−
g
′
·
f
g
2
=
d
dx
(
x
1
−
x
1
6
)
x
4
−
d
dx
(
x
4
)
(
x
1
−
x
1
6
)
(
x
4
)
2
d
dx
(
x
1
−
x
1
6
)
=
1
−
1
6
x
1
5
d
dx
(
x
4
)
=
4
x
3
=
(
1
−
1
6
x
1
5
)
x
4
−
4
x
3
(
x
1
−
x
1
6
)
(
x
4
)
2
簡素化
(
1
−
1
6
x
1
5
)
x
4
−
4
x
3
(
x
1
−
x
1
6
)
(
x
4
)
2
:
−
3
(
4
x
1
5
+
1
)
x
4
=
−
3
(
4
x
1
5
+
1
)
x
4
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d
dx
(
x
+
1
8
x
−
8
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d
dx
(
3
x
−
3
1
2
+
x
)
d
dx
(
2
0
x
1
9
+
7
x
−
1
0
8
x
−
8
)
Rectangle Word Problems Examples
Find
the
area
of
a
rectangle
with
a
width
of
1
2
and
a
height
of
1
0
Find
the
perimeter
of
a
rectangle
with
a
width
of
1
0
and
a
height
of
8
Find
the
diagonal
of
a
rectangle
with
a
width
of
8
and
a
height
of
4
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amplitude $$\sin\left(2π\right)dx$$
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