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then,
2
A
=
20
(
1
−
x
0
)
x
0
+
20
(
1
−
x
0
)
x
0
+
(
1
−
2
x
0
)(
10
−
20
x
0
),
and
20
x
0
=
A
=
20
x
0
(
1
−
x
0
)
+
5
−
20
x
0
+
5
.
Hence,
y
0
50
y
10
dy
10
x
0
+
100
x
0
,
=
2
.
5
⃒
y
0
=
−
10
x
0
and
50
(
)
=
−
100
x
2
,
/
.
CRI
x
if
x
1
2
√
41
For example,
CRI
(
0
.
5
)
=
0
.
5, and
CRI
(
0
.
3
)
=
=
6
.
4, as it was shown. It
is also
CRI
(
0
.
1
)
=
7.
)
=
√
20
100
x
2
Last formula,
CRI
(
x
−
100
x
2
, gives real values provided 20
−
0, or
x
2
5, that implies
x
2
1
/
5. Since, it is
x
1
/
1
/
4
1
/
2, and it follows
that the formula is useful for all
x
∈[
0
,
1
]
such that
x
1
/
2.
2. For any input
x
0
1
/
2, the graphic is
and the area below
μ
Q
∗
is
x
0
+
(
10
x
0
−
10
(
1
−
x
0
))(
x
0
−
1
+
x
0
)
A
=
10
x
0
(
1
−
x
0
)
+
(
10
−
10
x
0
)
2
=
20
x
0
(
1
−
x
0
)
+
(
10
x
0
−
5
)(
2
x
0
−
1
)
=
5
.
Hence,
A
/
2
=
2
.
5, and
y
0
y
0
y
10
dy
2
2
10
(
1
−
x
0
)
+
=
2
.
5, or 100
(
1
−
x
0
)
+
ydy
=
2
.
5
,
10
(
1
−
x
0
)
10
(
1
−
x
0
)
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