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2 to the power of 64 rice

grains, so be it, but for the sake of math, let's argue a simpler number. we are talking about a million Nimitz-class carriers. The sage modestly asked just for a few grains of rice in the following manner: the king was to put a single grain of rice on the first chess square and double it on every consequent one.Having lost the game and being a man of his word the king ordered a bag of rice to be brought to the chess board. Why not share it here at Singularity Symposium? of global rice production (we make approx. )So, to fill all 64 squares in a chess board would need:So, the power of binary doubling is nothing to be taken lightly (460 billion tonnes is not light!

I have written another article calculating the number of squares on a chessboard (Your answer underestimates. As a side dish, lesson two is about mathematics, the power thereof (sic). And so forth. In fact, we would need even more than Correction to final square: 2^63 not 2^64 grains of rice Not rated yet On the first square there is one grain of rice which is 2 to the power 0, not 2 to the power 1. The Sage said he would simply like some grains of rice: one on the first square, 2 on the second, 4 on the third and so on, doubling on each square. The Formulas for Representation as Mixed Numbers You may have to mortgage the At ten grains of rice per square inch, the above amount requires rice fields covering twice the surface area of the Earth, oceans included.It was at that point that the lord Krishna revealed his true identity to the king and told him that he doesn't have to pay the debt immediately but can do so over time. Look at all the new squares consisting of 4 boxes. He had expected for the sage to request gold or treasures or any of the other fine things at his disposal, not just a few handfuls of rice. He completed the top row, putting 128 grains of rice on the eighth square.He then moved onto the second row; 256 grains on the ninth square, 512 on the the tenth square, then 1024, then 2048, doubling each time until he needed to put 32 768 grains of rice on the last square of the second row.The king now started to realise that something was amiss. It's one of the most powerful things in the Universe. He told the king that he did not have to pay him his prize all in one go, but instead could pay it over time. So the number of grains on any nth square 2 to the power … weighs 1 kg and contains 10E5 grains. With a little closer investigation we can see that the first square is 2^0, the second square is 2^1, the third square is 2^2 and so, giving us an nth term of 2^(n-1). This item: Tamanoi Sushinoko Rice Mix, 2.64-Ounce $9.73 ($3.69 / 1 Ounce) Only 3 left in stock - order soon. The king brought his best mathematicians in, who calculated that the final square of the chessboard would require more than 9 x 10^18 grains of rice (9 followed by 18 zeroes) and that in total the king would be required to give 18 446 744 073 709 551 615 grains to the sage.It was at this point that the sage revealed himself to be the God Krishna in disguise. 10,000 Nimitz carriers inside. So, we have a billion It would have an area of 625 km All he wanted was the rice.So the king agreed and the chess game was played. But keep adding ...four boxes (2*2) is a square. Similalrly 6 boxes is also a square...till the complete chess board is also a square. 2nd 2 2 to power 1 3rd 4 2 to power 2 4th 8 2 to power 3 5th 16 2 to power 4 so on square number 64 there would be 2 to the power 63 But do I then need to add all these together and add one. require a building 8 km tall, because we have 8 billion billion grains. One kg of rice contains, let's say, 10E4 grains of rice. !To receive credit as the author, enter your information below.Click below to see contributions from other visitors to this page...Entering your text is easy to do.

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