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Flashcards covering expanded form of numbers and various number systems including Babylonian, Mayan, and Binary, focusing on conversions.
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The expression (7 × 10³) + (5 x 10¹) + (4×1) evaluates to __.
7,054
The expression (6x10⁵) + (8x10¹) evaluates to __.
600,080
The Babylonian numeration system uses powers of __ for its base values.
60
In the Babylonian system, 60³ is equal to __.
216,000
In the Babylonian system, 60² is equal to __.
3600
The Babylonian numeral V V << V converts to the Hindu-Arabic number __. (referencing example with 2x60²+11x60+22x1)
7,882
The Mayan numeration system primarily uses a base of __.
20
In the Mayan numeration system, numerals are expressed __, with the place value specifically located at the __.
vertically, bottom
An exception in the Mayan system is the third position's place value, which is __ instead of 20³.
18x20²
The Mayan numeral (18x20² x 14) + (20 x 7) + (1 x 12) evaluates to a Hindu-Arabic number of __.
100,952
The Binary number system, represented using base __, is commonly utilized in __.
2, computers
The Binary system uses only the digits and .
0, 1
To convert the binary number 100101₂ to base 10, the result is __.
37
To convert the binary number 110011₂ to base 10, the result is __.
51
Converting the base ten number 26 to a base two numeral using division yields __.
11010₂
The base ten number 92 converted to a base two numeral is __.
1011100₂