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SBI clerical exam.
|A number of 9 digits has the following properties:
? The number comprising the leftmost two digits is
divisible by 2, that comprising the leftmost three digits
is divisible by 3, the leftmost four by 4, the leftmost
five by 5, and so on for the nine digits of the number i.e.
the number formed from the first n digits is divisible by
? Each digit in the number is different i.e. no
digits are repeated.
? The digit 0 does not occur in the number i.e. it is
comprised only of the digits 1-9 in some order.
Find the number.
|Mrs. F has invited several wives of delegates to the United
Nations for an informal luncheon. She plans to seat her 9
guests ina row such that each lady will be able to converse
with the person directly to her left and right. She has
prepared the following list.
Mrs. F speaks English only.
Mrs. G speaks English and French.
Mrs. H speaks English and Russian.
Mrs. J speaks Russian only.
Mrs. K speaks English only.
Mrs. L speaks French only.
Mrs. M speaks French and German.
Mrs. N speaks English and German.
Mrs. O speaks English only.
How many distinct seating arrangements are possible? Give
all possible seating arrangements.
Note that ABCD and DCBA are the same.
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|if (x-a) power(degree) is 1 and (x-a)(x-b) power is 2 then
(x-a)(x-b).........upto ...(x-z) power(degree) is how much?
|If you were to dial any 7 digits on a telephone in random
order, what is the probability that you will dial your own
Assume that your telephone number is 7-digits.
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|Ali Baba had four sons, to whom he bequeathed his 39 camels,
with the proviso that the legacy be divided in the following
The oldest son was to receive one half the property, the
next a quarter, the third an eighth and the youngest one
tenth. The four brothers were at a loss as how to divide the
inheritance among themselves without cutting up a camel,
until a stranger appeared upon the scene.
Dismounting from his camel, he asked if he might help, for
he knew just what to do. The brothers gratefully accepted
Adding his own camel to Ali Baba's 39, he divided the 40 as
per the will. The oldest son received 20, the next 10, the
third 5 and the youngest 4. One camel remained : this was
his, which he mounted and rode away.
Scratching their heads in amazement, they started
calculating. The oldest thought : is not 20 greater than the
half of 39? Someone must have received less than his proper
share ! But each brother discovered that he had received
more than his due. How is it possible?
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|2. At a recent painting competition, jonneys rendition of
a constable was not last. priya only just managed to
avoid last place and came third. the lady who painted a
monkey was very successful and took first place. mary
beat the lady who painted the temple and the lady who
painted the flower beat sachin. can you determine who
painted what and who won?
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|There were N stations on a railroad. After adding X stations
46 additional tickets have to be printed.
Find N and X.
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|What is the smallest number which when divided by 10 leaves
a remainder of 9, when divided by 9 leaves a remainder of 8,
when divided by 8 leaves a remainder of 7, when divided by 7
leaves a remainder of 6 and so on until when divided by 2
leaves a remainder of 1?
|u use any operation solve this problem
|In the following multiplication, certain digits have been
replaced with asterisks (*). Replace all the asterisks such
that the problem holds the result.
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|A person X have a certain number of mangoes, he gave 1/2 of
total plus one mango to B, now he gave the 1/3 of remaining
plus one mango to C, he gave the 1/4 of remaining plus one
mango to D. Now he have no mango more, find how many mango
was at beginning?
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