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Byju's Answer
Standard XII
Mathematics
Fundamental Principle of Counting
Sum of the od...
Question
Sum of the odd proper divisors of N =
5
2
∗
3
1
∗
7
1
∗
17
1
∗
2
3
.
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Solution
Now, the sum of odd proper divisors is
(
5
0
+
5
1
+
5
2
)
(
3
0
+
3
1
)
(
(
7
0
+
7
1
)
(
17
0
+
17
1
)
−
1
=
31
×
4
×
8
×
18
−
1
=
17856
−
1
=
17855
(Here, 2 as a factor and 1 as a divisor are to be excluded.)
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Q.
The sum of all odd proper divisors of 360 is
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The number of odd proper divisors of
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The number of odd proper positive divisors of
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b
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If
P
=
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⋅
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Q.
2
m
3
n
5
p
is a divisor of
2
10
.3
8
.5
7
if m,n and p are all whole numbers such that
0
≤
m
≤
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,
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≤
n
≤
8
and
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≤
p
≤
7
. Also,
(
2
0
+
2
1
+
2
2
+
.
.
.
+
2
10
)
(
3
0
+
3
1
+
3
2
+
.
.
.
+
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8
)
(
5
0
+
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+
5
2
+
.
.
.
+
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)
= sum of all divisors of
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7
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The number of proper divisors of
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