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|Three men, including Gianni and three woman, including Sachi
are in line at the BrentWood post office. Each has two
different pieces of business to conduct.
1. The first person is a woman.
2. Carlos wants to send an overnight package.
3. Lau is just ahead of Pimentelli who is the same sex as Lau.
4. Gianni is two places ahead of the person who wants to buy
5. Knutson - who is the opposite sex than Rendler - isn't
the person who wanted to complain about a mail carrier.
6. The six people, not necessarily in the same order are -
Anthony, Donna, the person who wants to fill out a
change-of-address form, the one who wants to buy a money
order, the one who wants to send Airmail to Tibet and the
second person in the line.
7. The four tasks of the last two people in line, not
necessarily in the same order are - sending books fourth
class, buying a money order, picking up a package and
complaining about a mail carrier.
8. The person who wants to send books fourth class is just
behind a person of the same sex.
9. Mary is just behind a person who wants to send an insured
10. The person who wants to send Airmail to Tibet is either
two places ahead of or two places behind the one who wants
to add postage to his or her meter.
11. Anthony isn't two places behind the who wants to pickup
a registered letter.
12. Toriseza is two places ahead of the person who wants to
pick up a package.
13. Knutson isn't just ahead of the person who wants to send
an item parcel post.
Can you figure out where each customer is in the line, his
or her full name (one surname is Loti) and the two things he
or she wants to accomplish? Provide your answer is POSITION
- FIRST NAME - LAST NAME - BUSINESS format.
|3 blocks are chosen randomly on a chessboard. What is the
probability that they are in the same diagonal?
|Dr. DoLittle always goes walking to the clinic and takes the
same time while going and while coming back. One day he
When he left the home, the hour hand and the minute hand
were exactly opposite to each other and when he reached the
clinic, they were together.
Similarly, when he left the clinic, the hour hand and the
minute hand were together and when he reached the home, they
were exactly opposite to each other.
How much time does Dr. DoLittle take to reach home from the
clinic? Give the minimal possible answer.
|a circle is drawn...roughly in paper...the interviewer asked
me to find centre point of circle?the radius,circumference is
not known?how to find it?
|I bought a car with a peculiar 5 digit numbered licence
plate which on reversing could still be read. On reversing
value is increased by 78633.
Whats the original number if all digits are different?
|9 9 9 9 5 5 5 5 3 3 3 3 1 1 1 1
is me se kin 6 number ka total 21 hota he..?
|3. During a recent school reunion, four men were
discussing their starting salaries back in 1962. the
salaries in questring were 8, 10,12 and 14 thousand pounds
per year. of course the MP earned the most. Alan
earned more than Brian and the doctor earned more thanb
Derek, the vet. carles could not remember what he
started on. Brian, the lawyer, did not start on 10,000
pounds nor did Derek. can you determine who has which job
and their starting salaries?
|In the following multiplication, certain digits have been
replaced with asterisks (*). Replace all the asterisks such
that the problem holds the result.
|In Mr. Mehta's family, there are one grandfather, one
grandmother, two fathers, two mothers, one father-in-law,
one mother-in-law, four children, three grandchildren, one
brother, two sisters, two sons, two daughters and one
How many members are there in Mr. Mehta's family? Give
minimal possible answer.
|give me an some aptitude question asked on interviews
|Find the smallest number such that if its rightmost digit
is placed at its left end, the new number so formed is
precisely 50% larger than the original number.
|There are N secret agents each know a different piece of
secret information. They can telephone each other and
exchange all the information they know. After the telephone
call, they both know anything that either of them knew
before the call.
What are the minimum number of telephone calls needed so
that all of the them know everything?
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