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Virtually the same identical length as 1 million meters, or 621.37 miles. (rounded)
1000,000 with another 10000000000 zeros on the end.
A cube with sides measuring 100 cm in length has a volume of 1 million cm3
To find the number of bit strings of length 10 that begin and end with "1", we fix the first and last bits as "1". This leaves us with 8 bits in the middle, which can each be either "0" or "1". Therefore, there are (2^8 = 256) different combinations for the 8 middle bits. Thus, there are 256 bit strings of length 10 that begin and end with "1".
Since you didn't state the straws have to be the same length... Cut four straws of length 1 unit, and four at 1.5 units. the four longer ones lie end-to-end in two pairs, and the shorter ones lie perpendicular between those to form the uprights.
I dont know but if you take the length and multiply it by 1 million you get the answer
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1 Million Basketball
61400000
There are no zero-length strings that start with 1 bit or end with 2 bits. In a zero-length string, there are no bits at all.
The Bill - 1984 Clutching at Straws 1-3 is rated/received certificates of: UK:15 (video rating)
8 straws 4 for the square base 4 for 1 each of the sides, to meet at the top.
If you mean that the cubes have a side length of 1 cm, and you place them side by side, you would get a length of exactly a million cm.
Divide 1 million by 200,000 and the answer is 5 seconds.
1 million = 1,000,000 → 47,913.6 million = 47,913.6 × 1,000,000 = 47,913,600,000 ∴ 47,913.6 million has 5 zeros (at the end).
There are 6C2 = 6*5/(2*1) = 15 pairs.