Question: There is a bus full of people travelling over San Francisco and no one gets off the bus throughout
the journey. But when it gets to the other side there is not a single person left. How is this
possible?
Answer: They are all married.
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Question: They can trickle down,
They can tickle too.
Or make you sneeze,
Or comfort you.
Their rustling sound,
you've rarely heard,
Unless you're a pillow
or a bird!

What are they?
Answer: They are feathers.
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Question: A kind man comes across a dirty box, a voice says to him "Coconuts, $5 a dozen" With his lightning quick arithmetic he calculates that if he sold those same coconuts to the coconut air assault team for the accepted rate of $3 per dozen that in no time at all he would be a millionaire. What's with this guy, assuming his math is accurate?
Answer: He was a billionaire.
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Question: All the electricity was out in town and none of the street lights or traffic signals had power. A dark limousine was cruising down the newly paved blacktop, with its headlights off. A young boy dressed totally in black (with no reflectors) stepped out to cross the street. The moon wasn?t out and the boy had no flashlight, yet the driver stopped to let the boy cross the street. How did the driver see the boy?
Answer: The driver saw the boy because it was during the daylight hours.
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Question: My voice rises above the din,
Sometimes catching all unaware.
I never ask questions,
yet get many answers.
Answer: I am a doorbell.
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Question: Four children, Rob, Danny, Martha and Bent, had a race across the yard. Danny was as many places behind Martha as Bent was ahead of Rob. Martha was not first and Rob was not second.

Who was first, second, third and fourth?
Answer: First - Bent
Second - Martha
Third - Rob
Fourth - Danny
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Question: My first is in fish but not in snail,
My second is in rabbit but not in tail.
My third is in up but not in down,
My fourth is in tiara but not in crown.
My fifth is in tree you plainly see,
My whole a food for you and me.
What am I?
Answer: I am a fruit.
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Question: You want to send a valuable object to a friend. You have a box which is more than large enough to contain the object. You have several locks with keys. The box has a locking ring which is more than large enough to have a lock attached. But your friend does not have the key to any lock that you have. How do you do it? Note that you cannot send a key in an unlocked box, since it might be copied.
Answer: Attach a lock to the ring. Send it to her. She attaches her own lock and sends it back. You remove your lock and send it back to her. She removes her lock.
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Question: Ray Whitcombe is found dead in his office at his desk. The police have narrowed the suspects down to three people: Mrs. Barbara Whitcombe, Ray's wife; Mr. Jason McCubbins, Ray's business partner; and Mr. Harold Nichols, Ray's best friend. All three visited Mr. Whitcombe the day of his murder, but all three provide the police with stories of explanation as to the reason for their visit. Police found Mr. Whitcombe with his wrist watch still on his right arm, a torn up picture of his wife laying on the floor beside the trash can, and an ink pen in his right
hand.

On the desk, the police found a name plate, a telephone that was off the hook, and a personal calendar turned to the July 5th page with 7B91011 written on it. After examining this evidence, the police knew their suspect. Who was it?
Answer: Jason McCubbins, Ray's business partner. The calendar is the clue to solving this murder. The police realized that since Mr. Whitcombe was wearing his watch on his right arm, he must be left handed. But the pen was found in his right hand. Realizing that the number on the calendar was written in a hurry and with his opposite hand, police matched the written number with the months of the year. So the B was an 8, thereby giving us 7-8-9-10-11: July, August, September, October, November. Use the first letter of each month and it spells J-A-S-O-N.
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Question: Grandma has an old-fashioned refrigerator with a very small freezer compartment which can hold up to seven ice cube trays stacked, but there are no shelves to separate the trays. You have fifteen trays, each of which can make a dozen cubes, but if you stand one tray on top of another before it's frozen, it will sink into the lower tray and you won't get full cubes from the lower tray. Without using anything but water and the ice cube trays, what is the fastest way to make full ice cubes in seven trays?
Answer: This can be accomplished by using frozen cubes as spacers to hold the trays apart. In the time it takes to freeze two trays, seven trays of ice can be frozen. Fill one tray, freeze it and remove the cubes. Place two cubes in the opposite corners of six trays, and fill the rest with water. Freeze all six trays, plus the seventh tray which is on top.
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