Number of term in expansion of (1+3x+3x^3+x^3)^5 is
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Answer:
Given, (1−3x+3x
2
−x
3
)
2n
=[(1−x)
3
]
2n
=(1−x)
6n
Middle term =
2
N
+1
=
2
6n
+1
=(3n+1)
th
term
Now consider the following,
T
r+1
=
n
C
r
a
n−r
b
r
...(i)
Where T represents the term
Here the middle term is the (3n+1)
th
term.
Hence, r+1=3n+1
r=3n
Substituting in (i), we get
(−1)
3n
6n
C
3n
1
6n−3n
x
3n
=(−1)
3n
6n
C
3n
x
3n
=
6n
C
3n
(−x)
3n
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