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Byju's Answer
Standard X
Mathematics
Nth Term of a GP
Find the sum ...
Question
Find the sum of the series
(
3
3
−
2
3
)
+
(
5
3
−
4
3
)
+
(
7
3
−
6
3
)
+
.
.
.
.
.
.
to
10
terms.
Open in App
Solution
(
3
3
−
2
3
)
+
(
5
3
−
4
3
)
+
.
.
.
+
(
21
3
−
20
3
)
=
(
3
−
2
)
(
3
2
+
6
+
2
2
)
+
(
5
−
4
)
(
5
2
+
20
+
4
2
)
+
.
.
.
+
(
21
−
20
)
(
21
2
+
420
+
20
2
)
=
2
2
+
3
2
+
.
.
.
+
21
2
+
(
2
2
+
2
)
+
(
4
2
+
4
)
+
.
.
+
(
20
2
+
20
)
=
21
×
22
×
43
6
−
1
+
4
(
1
+
2
2
+
3
2
+
.
.
.
+
10
2
)
+
2
(
1
+
2
+
.
.
.
+
10
)
=
3311
−
1
+
4
(
10
×
11
×
21
6
)
+
(
10
)
(
11
)
=
3311
−
1
+
1540
+
110
=
4960
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0
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