I can swing but have no rope...
[3601] I can swing but have no rope... - I can swing but have no rope. What am I? - #brainteasers #riddles - Correct Answers: 44 - The first user who solved this task is Sanja Šabović
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I can swing but have no rope...

I can swing but have no rope. What am I?
Correct answers: 44
The first user who solved this task is Sanja Šabović.
#brainteasers #riddles
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The loan

Before going to Europe on business, a man drove his Rolls-Royce to a downtown New York City bank and went in to ask for an immediate loan of $5,000.

The bank officer says the bank will need some kind of security for such a loan. So the businessman hands over the keys to a Rolls-Royce parked on the street in front of the bank. Everything checks out, and the bank agrees to accept the car as collateral for the loan. An employee drives the Rolls into the bank's underground garage and parks it there.

Two weeks later, the businessman returns, repays the $5,000 and the interest, which comes to $15.40. The loan officer says, "We are very happy to have had your business, and this transaction has worked out very nicely, but we are a little puzzled. While you were away, we checked you out and found that you are a multimillionaire. What puzzles us is: why would you bother to borrow $5,000?"

The man smiled. "Where else could I park my Rolls-Royce in Manhattan for two weeks and pay only $15.40?"

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Max Rubner

Born 2 Jun 1854; died 27 Apr 1932 at age 77.Physiologist who showed the available energy content of food was the same whether the material was consumed organically or merely burned (1894). He determined that no single type of food produced energy, but that the body variously made ready use of carbohydrates, fats and proteins. In 1883, he used geometry to compare metabolic rates of animals of different sizes. Thus, if an animal is N times taller than another, it has surface area N2 greater and mass N3 greater. Thus total metabolic rate (dependent on heat loss over surface area, N2), would be proportional to M2/3. Specific metabolic rate (the energy burnt M2/3, per unit of mass, M) would be proportional to M1/3. It took 50 years before this simple explanation was improved.
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