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Quantitative Aptitude
Divisibility Rule for 7 & 13
18Find the re...
Question
18Find the remainder when 5^9 is divided by13.
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Q.
What is the sum of the digits of the least number which, when divided by
52
, leaves
33
as remainder; when divided by
78
, leaves
59
and when divided by
117
, leaves
98
as remainder?
Q.
Assertion :(A):
P
(
n
)
=
62
×
63
×
64
,
leaves the remainder
59
when divided by
65.
Reason: (R):
P
(
n
)
=
59
(
m
o
d
65
)
Q.
27
Q
leaves remainder
3
when divided by
5
and leaves remainder
1
when divided by
2
, what is the remainder when it is divided by
3
?
Q.
If (x
60
+ 60) is divided by (x + 1), the remainder is
(a) 0
(b) 59
(c) 61
(d) 2
Q.
The remainder when n is divided by 3 is 1 and the remainder when (n + 1) is divided by 2 is 1. The remainder when (n - 1) is divided by 6 is :
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