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Byju's Answer
Standard VII
Mathematics
Multiplication of Integers
The number of...
Question
The number of the other permutation of the letter of the word
S
I
M
P
L
E
T
O
N
then all at time is:
A
8
!
2
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B
8
!
−
1
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C
9
!
2
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D
9
!
−
1
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Solution
The correct option is
B
8
!
−
1
Total permutations
=
8
!
Other permutation
=
8
!
−
1
Suggest Corrections
0
Similar questions
Q.
Determine the number of permutations of the letters of the word
S
I
M
P
L
E
T
O
N
taken all at a time.
Q.
Number of permutations of 1, 2, 3, 4, 5, 6, 7, 8 and 9 taken all at a time are such that the digit 1 appearing somewhere to the left of 2, 3 appearing to the left of 4 and 5 somewhere to the left of 6, is (e.g. 815723946 would be one such permutation)
Q.
Number of permutations of
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
and
9
taken all at a time, such that the digit
1
appearing somewhere to the left of
2
3
appearing to the left of
4
and
5
somewhere to the left of
6
, is?
(e.g.,
815723946
would be one such permutation).
Q.
Number of permutations
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
and
9
taken all at a time are such that the digit.
1
appearing somewhere to the left of
2
,
3
appearing to the left of
4
and
5
somewhere to the left of
6
, is?
(e.g.,
815723946
would be one such permutation)
Q.
Number of permutations of
1
,
2
,
3
,
4
,
5
,
6
,
7
,
8
and
9
taken all at a time such that
1
appears to the left of
2
3
appears to the left of
4
and
5
appears to the left of
6
is
k
×
7
!
, then the value of
k
is
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