Opening the book…
1. Expand the Hindu-Arabic numeral 5,789 .
2. Evaluate the expression \(4 \times 7^3+5 \times 2^5\).
3. Rewrite \(6 \times 10^5+0 \times 10^4+8 \times 10^3+0 \times 10^2+1 \times 10^1+9 \times 10^0\) in Hindu-Arabic form.
4. Convert the Babylonian numeral to a Hindu-Arabic numeral.
Convert the Mayan number to a Hindu Arabic numeral.



6. What base system did the Babylonians use?
Which system—Roman, Babylonian, Mayan—used place values?
Convert the Roman numeral MDXLVII to a Hindu-Arabic numeral.
How many symbols are needed for a base 9 system?
For a system in a base larger than 10, what symbols are used as digits representing more than 10?
Convert 1328 to a base 10 number.
List the numbers in base 4 up to 1004.
Convert 74 to a base 12 number.
Create the addition table for base 4.
Calculate \({314_6} + {453_6}\).
Calculate 4B112 − 2A612.
When calculating \({23_6} + {53_6}\), a student obtains 766 . How do you know an error was made?
Create the multiplication table for base 4.
Calculate \({323_4} \times {132_4}\).
Calculate \({21_4} \div {3_4}\).
This page titled 4.5.5: Chapter Test was last modified on Thu, 02 Jan 2025 09:27:24 GMT and is shared under a CC BY 4.0 license and was authored, remixed, and/or curated by OpenStax via source content that was edited to the style and standards of the LibreTexts platform.
The book could not be loaded just now.