Engineering view of Santa Claus. If you believe in Santa Claus, the following text will definitely explain this to you ...
There are approximately 2 billion children in the world (under 18 years of age). However, since Santa does not pay homage to Muslims, Hindus, Walls and Buddhists, the amount of work for the New Year is reduced to 15%, or a total of 378 million children (according to the Federal Bureau of Statistics). According to an average of 3.5 children per home, Santa Claus must visit 108 million homes, assuming that there is at least one good child in each given home.
Santa Claus has about 31 hours of New Year's time to work, thanks to the different time zones and the Earth's rotation, and assuming that she travels from the east to the west (which seems logical). So we get Santa Claus to visit 967.7 houses per second. Therefore, for every good Christian home with a good child, Santa Claus has about a thousand (1/1000) seconds to stop the snowflakes, gazes, take gifts, jump into a chimney, fill up socks, find the tree, leave the rest of the gift under the fir tree, climb back through the chimney, climb into the sleds and come to the next house.
Assuming that all 108 million stations are equally distributed across the Earth (only for the purposes of our budget), we are talking about 1.24 kilometers of distance from one house to another; resulting in a total journey of 120.8 million kilometers, excluding Santa Claus's departure to the toilet or breaks for a meal / pizza. From the above, it follows that the speed of Santa's dreams is about 1080 kilometers per second (3200 times greater than the speed of sound!). For the comparison, the fastest vehicle ever created, the Odyssey spacecraft, goes "all" 45 kilometers per second (162000 km / h), and the normal deer is 24 km per hour or 0.0066 kilometers per second.
Shovel cargo is also a very interesting element. Suppose every child gets nothing more than a single box of medium size Lego cubes (about 860 grams). Then the total mass of the cargo on Santa Claus is slightly higher than 500 thousand tons. On the ground, normal deer can not pull more than 138 kg. If we take Santa's flying deer up to 10 times more, Santa Claus should take about 360 thousand flying deers to pull the sled. The mass of so many deer increases the total weight of the sledge for about 54 thousand tons, or about 7 times the weight of the Queen Elizabeth (ship, not rulark).
About 600 thousand tons traveling at a speed of 1080 km / h create an unthinkable air resistance - such a resistance that it would warm deer as much as the space ship warming up into the Earth's atmosphere. The front pair of deer would absorb about 14.3 quintillars of energy joules per second. In short, the couple would, as soon as he started, turn into a fairly beautiful scene of live torches, leaving the deer behind them, and leading to a chain reaction in which all 360,000 deer would burn for about 4.26 thousands of seconds, that is, right on time that Santa came to the fifth house on her way.
Santa, as a result of acceleration (acceleration) from 0 km / h to 1080 km / h in thousands of seconds, was exposed to an acceleration force of 17.5 thousand times greater than that of a small g, i.e. 175000 m / s². Santa Claus, weighing 115 kg (which is very little for Santa), would be pinned to the end of her sleeping booth with 1984906.9 kilograms of force, which would now crush her bones and organs, turning it into a caustic violet-reddish liquid.
Therefore, if the Santa Claus ever existed, he is now surely dead.
Happy New Year!
There are approximately 2 billion children in the world (under 18 years of age). However, since Santa does not pay homage to Muslims, Hindus, Walls and Buddhists, the amount of work for the New Year is reduced to 15%, or a total of 378 million children (according to the Federal Bureau of Statistics). According to an average of 3.5 children per home, Santa Claus must visit 108 million homes, assuming that there is at least one good child in each given home.
Santa Claus has about 31 hours of New Year's time to work, thanks to the different time zones and the Earth's rotation, and assuming that she travels from the east to the west (which seems logical). So we get Santa Claus to visit 967.7 houses per second. Therefore, for every good Christian home with a good child, Santa Claus has about a thousand (1/1000) seconds to stop the snowflakes, gazes, take gifts, jump into a chimney, fill up socks, find the tree, leave the rest of the gift under the fir tree, climb back through the chimney, climb into the sleds and come to the next house.
Assuming that all 108 million stations are equally distributed across the Earth (only for the purposes of our budget), we are talking about 1.24 kilometers of distance from one house to another; resulting in a total journey of 120.8 million kilometers, excluding Santa Claus's departure to the toilet or breaks for a meal / pizza. From the above, it follows that the speed of Santa's dreams is about 1080 kilometers per second (3200 times greater than the speed of sound!). For the comparison, the fastest vehicle ever created, the Odyssey spacecraft, goes "all" 45 kilometers per second (162000 km / h), and the normal deer is 24 km per hour or 0.0066 kilometers per second.
Shovel cargo is also a very interesting element. Suppose every child gets nothing more than a single box of medium size Lego cubes (about 860 grams). Then the total mass of the cargo on Santa Claus is slightly higher than 500 thousand tons. On the ground, normal deer can not pull more than 138 kg. If we take Santa's flying deer up to 10 times more, Santa Claus should take about 360 thousand flying deers to pull the sled. The mass of so many deer increases the total weight of the sledge for about 54 thousand tons, or about 7 times the weight of the Queen Elizabeth (ship, not rulark).
About 600 thousand tons traveling at a speed of 1080 km / h create an unthinkable air resistance - such a resistance that it would warm deer as much as the space ship warming up into the Earth's atmosphere. The front pair of deer would absorb about 14.3 quintillars of energy joules per second. In short, the couple would, as soon as he started, turn into a fairly beautiful scene of live torches, leaving the deer behind them, and leading to a chain reaction in which all 360,000 deer would burn for about 4.26 thousands of seconds, that is, right on time that Santa came to the fifth house on her way.
Santa, as a result of acceleration (acceleration) from 0 km / h to 1080 km / h in thousands of seconds, was exposed to an acceleration force of 17.5 thousand times greater than that of a small g, i.e. 175000 m / s². Santa Claus, weighing 115 kg (which is very little for Santa), would be pinned to the end of her sleeping booth with 1984906.9 kilograms of force, which would now crush her bones and organs, turning it into a caustic violet-reddish liquid.
Therefore, if the Santa Claus ever existed, he is now surely dead.
Happy New Year!
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